diff --git a/.circleci/config.yml b/.circleci/config.yml deleted file mode 100644 index 1c0908d..0000000 --- a/.circleci/config.yml +++ /dev/null @@ -1,72 +0,0 @@ -version: 2.1 - -orbs: - matlab: mathworks/matlab@0.4.0 - -jobs: - build: - working_directory: ~/project - machine: - image: 'ubuntu-2004:202107-02' - steps: - - add_ssh_keys: - fingerprints: - - "dc:5f:39:48:00:b4:72:34:e1:d2:c4:e1:1f:d1:e2:ce" #plotlydocbot - - checkout: - path: ~/project - - restore_cache: - keys: - - cache4 - - run: git clone https://github.com/plotly/plotly_matlab.git --branch=master --depth=1 - - run: git clone https://github.com/kakearney/boundedline-pkg.git --branch=master --depth=1 - - run: git clone https://github.com/alchemyst/ternplot.git --branch=master --depth=1 - - run: git clone https://github.com/fangq/jdata.git --branch=master --depth=1 - - checkout - - matlab/install - - save_cache: - key: cache4 - paths: - - "/usr/local/lib/R/site-library" - - matlab/run-command: - command: addpath(genpath('plotly_matlab/plotly/')); addpath(genpath('boundedline-pkg/')); addpath(genpath('ternplot/')); addpath(genpath('jdata/')); evalMD; - - run: - name: build site and perform front-matter checks - command: | - echo ${mapbox_token} > .mapbox_token - python3 -m venv venv - . venv/bin/activate - pip3 install python-frontmatter - curl https://raw.githubusercontent.com/plotly/graphing-library-docs/master/front-matter-ci.py > front-matter-ci.py - python front-matter-ci.py built - curl https://raw.githubusercontent.com/plotly/graphing-library-docs/master/check-or-enforce-order.py > check-or-enforce-order.py - python check-or-enforce-order.py built enforce - - run: - name: deploy to plotly/plotly.matlab-docs:built - command: | - if [ "${CIRCLE_BRANCH}" == "main" ]; then - cd built - git init - git config user.name plotlydocbot - git config user.email accounts@plot.ly - rm -rf *.html - sed -i.bkp 's///g' *md && rm *.bkp # remove html comments - sed -z -i.bkp 's/```{=html}\n
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"annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_289482326337 index=289482326337 %} + + +When you specify an output argument to the `histogram2` function, it returns a histogram2 object. You can use this object to inspect the properties of the histogram, such as the number of bins or the width of the bins. + +Find the number of histogram bins in each dimension using `h.NumBins`. + + +```{matlab} +x = randn(10000,1); +y = randn(10000,1); +h = histogram2(x,y); + +nXnY = h.NumBins +``` +
+nXnY = + + 26 30 ++ + + + +## Specify Number of Histogram Bins + +Plot a bivariate histogram of 1,000 pairs of random numbers sorted into 25 equally spaced bins, using 5 bins in each dimension. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +nbins = 5; +h = histogram2(x,y,nbins); + +fig2plotly(gcf); +``` +{% capture plot_712228368298 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", "name": "y vs. x", "visible": true, "x": [-4, -4, -4, -4, -4, -4, -4, -4, -4, -4, -4, -4, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.45, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.85, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, -0.8, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 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0, 2], "range": [-4, 3], "mirror": "ticks", "ticktext": ["-4", "-2", "0", "2"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "bargap": 0.05, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_712228368298 index=712228368298 %} + + + + +Find the resulting bin counts. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +nbins = 5; +h = histogram2(x,y,nbins); + +counts = h.Values +``` +
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"type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-2, 0, 2, 4], "range": [-3.5, 4], "mirror": "ticks", "ticktext": ["-2", "0", "2", "4"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "bargap": 0.05, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_526999311616 index=526999311616 %} + + + +Use the `fewerbins` function to adjust the number of bins in the y dimension. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +h = histogram2(x,y); + +nbins = 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Specify `FaceColor` as `'flat'` to color the histogram bars by height. + +```{matlab} +h = histogram2(randn(1000,1),randn(1000,1),[12 12],'FaceColor','flat'); +colorbar; + +fig2plotly(gcf); +``` +{% capture plot_374936822954 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", "name": "", "visible": true, "x": [-3.2, -3.2, -3.2, -3.2, -3.2, -3.2, -3.2, -3.2, -2.75, -2.75, -2.75, -2.75, -2.75, -2.75, -2.75, -2.75, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.7, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.25, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -2.2, -1.75, -1.75, -1.75, -1.75, -1.75, -1.75, -1.75, -1.75, -1.75, -1.75, 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{"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "bargap": 0.05, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.458357142857143, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_374936822954 index=374936822954 %} + + + + + +## Tiled Histogram View + +Generate random data and plot a bivariate tiled histogram. Display the empty bins by specifying `ShowEmptyBins` as `'on'`. + +```{matlab} +x = 2*randn(1000,1)+2; +y = 5*randn(1000,1)+3; +h = histogram2(x,y,'DisplayStyle','tile','ShowEmptyBins','on'); + +fig2plotly(gcf); +``` +{% capture plot_410075718406 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", "name": "y vs. x", "visible": true, "x": [-6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -6, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5.05, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, -5, 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Specify the bin edges using two vectors, with infinitely wide bins on the boundary of the histogram to capture all outliers that do not satisfy |x|<2. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +Xedges = [-Inf -2:0.4:2 Inf]; +Yedges = [-Inf -2:0.4:2 Inf]; +h = histogram2(x,y,Xedges,Yedges); + +fig2plotly(gcf); +``` +{% capture plot_973828832235 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", "name": "y vs. x", "visible": true, "x": [-2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.4, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2, -2, -2, -2, -2, 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["-2", "-1", "0", "1", "2"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "bargap": 0.05, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_754359379009 index=754359379009 %} + + + + +## Normalized Histogram + +Generate 1,000 pairs of random numbers and create a bivariate histogram using the `'probability'` normalization. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +h = histogram2(x,y,'Normalization','probability'); + +fig2plotly(gcf); +``` +{% capture plot_782706917377 %}{% raw 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false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_782706917377 index=782706917377 %} + + + +Compute the total sum of the bar heights. With this normalization, the height of each bar is equal to the probability of selecting an observation within that bin interval, and the heights of all of the bars sum to 1. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +h = histogram2(x,y,'Normalization','probability'); + +S = sum(h.Values(:)) +``` +
+S = + + 1 ++ + + + +## Adjust Histogram Properties + +Generate 1,000 pairs of random numbers and create a bivariate histogram. Return the histogram object to adjust the properties of the histogram without recreating the entire plot. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +h = histogram2(x,y); + +fig2plotly(gcf); +``` +{% capture plot_291392001034 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", "name": "y vs. x", "visible": true, "x": [-3, -3, -3, -3, -3, -3, -3, -3, -3, -3, -3, -3, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.55, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.5, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2.05, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -1.55, -1.55, -1.55, 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"-1", "0", "1", "2"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "bargap": 0.05, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_723832681324 index=723832681324 %} + + + +Display the histogram as a tile plot. + +```{matlab} +x = randn(1000,1); +y = randn(1000,1); +h = histogram2(x,y); + +h.FaceColor = 'flat'; + +h.NumBins = [10 25]; + +h.DisplayStyle = 'tile'; +view(2); + +fig2plotly(gcf); +``` +{% capture plot_617288143302 %}{% raw %}{"data": [{"type": "mesh3d", "scene": "scene1", 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save a `histogram2` figure. + +```{matlab} +histogram2(randn(100,1),randn(100,1)); +savefig('histogram2.fig'); +close gcf; +``` + +Use `openfig` to load the histogram figure back into MATLAB. `openfig` also returns a handle to the figure, `h`. + +```{matlab} +h = openfig('histogram2.fig'); +``` + +Use the `findobj` function to locate the correct object handle from the figure handle. 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Store `Z` as the first 10 rows of `count`. + +```{matlab} +load count.dat +Z = count(1:10,:); +``` + +Create a 3-D bar graph of `Z`. By default, the style is `detached`. + +```{matlab} +load count.dat +Z = count(1:10,:); + +figure +bar3(Z) +title('Detached Style') + +fig2plotly(gcf, 'TreatAs', 'bar3'); +``` +{% capture plot_552909185822 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4], "y": [0.6, 0.6, 1.4, 1.4, 1.6, 1.6, 2.4, 2.4, 2.6, 2.6, 3.4, 3.4, 3.6, 3.6, 4.4, 4.4, 4.6, 4.6, 5.4, 5.4, 5.6, 5.6, 6.4, 6.4, 6.6, 6.6, 7.4, 7.4, 7.6, 7.6, 8.4, 8.4, 8.6, 8.6, 9.4, 9.4, 9.6, 9.6, 10.4, 10.4, 0.6, 0.6, 1.4, 1.4, 1.6, 1.6, 2.4, 2.4, 2.6, 2.6, 3.4, 3.4, 3.6, 3.6, 4.4, 4.4, 4.6, 4.6, 5.4, 5.4, 5.6, 5.6, 6.4, 6.4, 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"rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [1, 2, 3, 4, 5, 6, 7, 8, 9, 10], "range": [12, 0], "mirror": false, "ticktext": ["1", "2", "3", "4", "5", "6", "7", "8", "9", "10"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "Bar Width of 0.5<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_561451776567 index=561451776567 %} + + + + + +## 3-D Bar Graph with Grouped Style + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Z` as the first 10 rows of `count`. + +```{matlab} +load count.dat +Z = count(1:10,:); +``` + +Create a 3-D bar graph of `Z`. Group the elements in each row of `Z` by specifying the style option as `grouped`. + +```{matlab} +load count.dat +Z = count(1:10,:); + +figure +bar3(Z,'grouped') +title('Grouped Style') + +fig2plotly(gcf, 'TreatAs', 'bar3'); +``` +{% capture plot_955198351161 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 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"mirror": false, "ticktext": ["1", "2", "3", "4", "5", "6", "7", "8", "9", "10"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "Grouped Style<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_955198351161 index=955198351161 %} + + + + + +## 3-D Bar Graph with Stacked Style + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Z` as the first 10 rows of `count`. + +```{matlab} +load count.dat +Z = count(1:10,:); +``` + +Create a 3-D bar graph of `Z`. Stack the elements in each row of `Z` by specifying the style option as `stacked`. + +```{matlab} +load count.dat +Z = count(1:10,:); + +figure +bar3(Z,'stacked') +title('Stacked Style') + +fig2plotly(gcf, 'TreatAs', 'bar3'); +``` +{% capture plot_363106849698 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4], "y": [0.6, 0.6, 1.4, 1.4, 1.6, 1.6, 2.4, 2.4, 2.6, 2.6, 3.4, 3.4, 3.6, 3.6, 4.4, 4.4, 4.6, 4.6, 5.4, 5.4, 5.6, 5.6, 6.4, 6.4, 6.6, 6.6, 7.4, 7.4, 7.6, 7.6, 8.4, 8.4, 8.6, 8.6, 9.4, 9.4, 9.6, 9.6, 10.4, 10.4, 0.6, 0.6, 1.4, 1.4, 1.6, 1.6, 2.4, 2.4, 2.6, 2.6, 3.4, 3.4, 3.6, 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"title": ""}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [1, 2, 3, 4, 5, 6, 7, 8, 9, 10], "range": [12, 0], "mirror": false, "ticktext": ["1", "2", "3", "4", "5", "6", "7", "8", "9", "10"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "Stacked Style<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_363106849698 index=363106849698 %} + + + + diff --git a/2021-08-04-3d-bubble-charts.md b/2021-08-04-3d-bubble-charts.md new file mode 100644 index 0000000..46c8c98 --- /dev/null +++ b/2021-08-04-3d-bubble-charts.md @@ -0,0 +1,306 @@ +--- +description: How to make 3D Bubble Charts plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Bubble Charts +order: 1 +page_type: u-guide +permalink: matlab/3d-bubble-charts/ +published: false +thumnail_github: 3d-bubble-charts.png +--- + +## Plot Random Bubbles + +Define a set of bubble coordinates as the vectors `x`, `y`, and `z`. Define `sz` as a vector that specifies the bubble sizes. Then create a bubble chart of `x`, `y`, and `z`. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); +bubblechart3(x,y,z,sz); + +fig2plotly(gcf); +``` +{% capture plot_293149857912 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0509136614519386, 1.05642688970879], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.135915399987183, 1.15419333989804], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_293149857912 index=293149857912 %} + + + + +## Specify Bubble Colors + +Define a set of bubble coordinates as the vectors `x`, `y`, and `z`. Define `sz` as a vector that specifies the bubble sizes. Then create a bubble chart of `x`, `y`, and `z`, and specify the color as red. By default, the bubbles are partially transparent. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +bubblechart3(x,y,z,sz,'red'); + +fig2plotly(gcf); +``` +{% capture plot_666763284905 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.102381590886323, 1.11818688210115], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.119358060048019, 1.12051844414313], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_666763284905 index=666763284905 %} + + +For a custom color, you can specify an RGB triplet or a hexadecimal color code. For example, the hexadecimal color code `'#7031BB'`, specifies a shade of purple. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +bubblechart3(x,y,z,sz,'#7031BB'); + +fig2plotly(gcf); +``` +{% capture plot_126397989742 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0768624567086452, 1.117096249812], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0132283342810132, 1.10182646815768], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_126397989742 index=126397989742 %} + + +You can also specify a different color for each bubble. For example, specify a vector to select colors from the figure's colormap. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +c = 1:20; +bubblechart3(x,y,z,sz,c) + +fig2plotly(gcf); +``` +{% capture plot_700140054700 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0917205545739704, 1.09424092695167], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0638602016014643, 1.12860252140428], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_700140054700 index=700140054700 %} + + + + +## Specify Bubble Transparency and Outline Color + +Define a set of bubble coordinates as the vectors `x`, `y`, and `z`. Define `sz` as a vector that specifies the bubble sizes. Then create a bubble chart of `x`, `y`, and `z`. By default, the bubbles are 60% opaque, and the edges are completely opaque with the same color. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +bubblechart3(x,y,z,sz); + +fig2plotly(gcf); +``` +{% capture plot_1579666745 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.103423133201597, 1.06297320054238], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.0736694243065067, 1.08518338179062], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_1579666745 index=1579666745 %} + + +You can customize the opacity and the outline color by setting the `MarkerFaceAlpha` and `MarkerEdgeColor` properties, respectively. One way to set a property is by specifying a name-value pair argument when you create the chart. For example, you can specify 20% opacity by setting the `MarkerFaceAlpha` value to `0.20`. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +bc = bubblechart3(x,y,z,sz,'MarkerFaceAlpha',0.20); + +fig2plotly(gcf); +``` +{% capture plot_889303811890 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0.2, 0.4, 0.6, 0.8, 1], "range": [0.0162381351002349, 1.03703658743044], "mirror": "ticks", "ticktext": ["0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.139928144964228, 1.05534837534805], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_889303811890 index=889303811890 %} + + +If you create the chart by calling the `bubblechart3` function with a return argument, you can use the return argument to set properties on the chart after creating it. For example, you can change the outline color to purple. + +```{matlab} +x = rand(1,20); +y = rand(1,20); +z = rand(1,20); +sz = rand(1,20); + +bc = bubblechart3(x,y,z,sz,'MarkerFaceAlpha',0.20); +bc.MarkerEdgeColor = [0.5 0 0.5]; + +fig2plotly(gcf); +``` +{% capture plot_159804062068 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.101067446869192, 1.00057722133519], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [-0.140890815243555, 1.10654432933871], "mirror": "ticks", "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_159804062068 index=159804062068 %} + + + + +## Add a Bubble Legend + +Define a data set that shows the contamination levels of a certain toxin across different towns in a metropolitan area. + +- Define `towns` as the populations of the towns. +- Define `nsites` as the number of industrial sites in the corresponding towns. +- Define `nregulated` as the number of industrial sites that conform to the local environmental regulations. +- Define `levels` as the contamination levels in the towns. + +```{matlab} +towns = randi([25000 500000],[1 30]); +nsites = randi(10,1,30); +nregulated = (-3 * nsites) + (5 * randn(1,30) + 20); +levels = (3 * nsites) + (7 * randn(1,30) + 20); +``` + +Display the data in a bubble chart. Create axis labels using the `xlabel`, `ylabel`, and `zlabel` functions. Use the `bubblesize` function to make all the bubbles between 5 and 30 points in diameter. Then add a bubble legend that shows the relationship between bubble size and population. + +```{matlab} +towns = randi([25000 500000],[1 30]); +nsites = randi(10,1,30); +nregulated = (-3 * nsites) + (5 * randn(1,30) + 20); +levels = (3 * nsites) + (7 * randn(1,30) + 20); + +bubblechart3(nsites,nregulated,levels,towns) +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +bubblesize([5 30]) +bubblelegend('Town Population','Location','eastoutside') + +fig2plotly(gcf); +``` +{% capture plot_326963288429 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 5.1345, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [2, 4, 6, 8, 10], "range": [0.200089364604818, 10.7999106353952], "mirror": "ticks", "ticktext": ["2", "4", "6", "8", "10"], "title": "Industrial Sites", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.101214285714286, 0.704607142857143], "anchor": "y1"}, "scene1": {"domain": {"x": [0.101214285714286, 0.704607142857143], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 5.1345, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-10, 0, 10, 20], "range": [-14.1479343012876, 24.4665953688087], "mirror": "ticks", "ticktext": ["-10", "0", "10", "20"], "title": "Regulated Sites", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.402910714285714, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_326963288429 index=326963288429 %} + + + + +## Display Bubbles in Different Axes on the Same Scale + +Define two sets of data that show the contamination levels of a certain toxin across different towns on the east and west sides of a certain metropolitan area. + +- Define `towns1` `and` `towns2` as the populations of the towns. +- Define `nsites1` and `nsites2` as the number of industrial sites in the corresponding towns. +- Define `nregulated1` and `nregulated2` as the number of industrial sites that conform to the local environmental regulations. +- Define `levels1` and `levels2` as the contamination levels in the towns. + +```{matlab} +towns1 = randi([25000 500000],[1 30]); +towns2 = towns1/3; +nsites1 = randi(10,1,30); +nsites2 = randi(10,1,30); +nregulated1 = (-3 * nsites1) + (5 * randn(1,30) + 20); +nregulated2 = (-2 * nsites2) + (5 * randn(1,30) + 20); +levels1 = (3 * nsites1) + (7 * randn(1,30) + 20); +levels2 = (5 * nsites2) + (7 * randn(1,30) + 20); +``` + +Create a tiled chart layout so you can visualize the data side-by-side. Then create an axes object in the first tile and plot the data for the east side of the city. Add a title and axis labels. Then repeat the process in the second tile to plot the west side data. + +```{matlab} +towns1 = randi([25000 500000],[1 30]); +towns2 = towns1/3; +nsites1 = randi(10,1,30); +nsites2 = randi(10,1,30); +nregulated1 = (-3 * nsites1) + (5 * randn(1,30) + 20); +nregulated2 = (-2 * nsites2) + (5 * randn(1,30) + 20); +levels1 = (3 * nsites1) + (7 * randn(1,30) + 20); +levels2 = (5 * nsites2) + (7 * randn(1,30) + 20); + +tiledlayout(2,1,'TileSpacing','compact') +ax1 = nexttile; + +% East side +bubblechart3(ax1,nsites1,nregulated1,levels1,towns1); +title('East Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +% West side +ax2 = nexttile; +bubblechart3(ax2,nsites2,nregulated2,levels2,towns2); +title('West Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +fig2plotly(gcf); +``` +{% capture plot_329862493426 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 2, 4, 6, 8, 10], "range": [-0.158878201567007, 11.158878201567], "mirror": "ticks", "ticktext": ["0", "2", "4", "6", "8", "10"], "title": "Industrial Sites", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": 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"autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-10, 0, 10, 20], "range": [-11.2114169660641, 28.0789122483443], "mirror": "ticks", "ticktext": ["-10", "0", "10", "20"], "title": "Regulated Sites", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.463286133266631], "anchor": "x2"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "East Side<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "West Side<\/b>", "x": 0.5175, "y": 0.473286133266631, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "align": "center", "xanchor": "center", "yanchor": "bottom", "text": "", "x": 0.5, "y": 0.95, "font": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 15.6, "family": "Arial, sans-serif"}, "textangle": 0}], "title": "East Side<\/b>", "titlefont": {"color": "rgba(0,0,0,0)"}}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_329862493426 index=329862493426 %} + + +Reduce all the bubble sizes to make it easier to see all the bubbles. In this case, change the range of diameters to be between `5` and `20` points. + +```{matlab} +towns1 = randi([25000 500000],[1 30]); +towns2 = towns1/3; +nsites1 = randi(10,1,30); +nsites2 = randi(10,1,30); +nregulated1 = (-3 * nsites1) + (5 * randn(1,30) + 20); +nregulated2 = (-2 * nsites2) + (5 * randn(1,30) + 20); +levels1 = (3 * nsites1) + (7 * randn(1,30) + 20); +levels2 = (5 * nsites2) + (7 * randn(1,30) + 20); + +tiledlayout(2,1,'TileSpacing','compact') +ax1 = nexttile; + +% East side +bubblechart3(ax1,nsites1,nregulated1,levels1,towns1); +title('East Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +% West side +ax2 = nexttile; +bubblechart3(ax2,nsites2,nregulated2,levels2,towns2); +title('West Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +bubblesize(ax1,[5 20]) +bubblesize(ax2,[5 20]) + +fig2plotly(gcf); +``` +{% capture plot_611003779306 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [2, 4, 6, 8, 10], "range": [0.591985325696529, 10.4080146743035], "mirror": "ticks", "ticktext": ["2", "4", "6", "8", "10"], "title": "Industrial Sites", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, 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"text": "East Side<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "West Side<\/b>", "x": 0.5175, "y": 0.473286133266631, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "align": "center", "xanchor": "center", "yanchor": "bottom", "text": "", "x": 0.5, "y": 0.95, "font": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 15.6, "family": "Arial, sans-serif"}, "textangle": 0}], "title": "East Side<\/b>", "titlefont": {"color": "rgba(0,0,0,0)"}}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_611003779306 index=611003779306 %} + + +The east side towns are three times the size of the west side towns, but the bubble sizes do not reflect this information in the preceding charts. This is because the smallest and largest bubbles map to the smallest and largest data points in each of the axes. To display the bubbles on the same scale, define a vector called `alltowns` that includes the populations from both sides of the city. The use the `bubblelim` function to reset the scaling for both charts. + +```{matlab} +towns1 = randi([25000 500000],[1 30]); +towns2 = towns1/3; +nsites1 = randi(10,1,30); +nsites2 = randi(10,1,30); +nregulated1 = (-3 * nsites1) + (5 * randn(1,30) + 20); +nregulated2 = (-2 * nsites2) + (5 * randn(1,30) + 20); +levels1 = (3 * nsites1) + (7 * randn(1,30) + 20); +levels2 = (5 * nsites2) + (7 * randn(1,30) + 20); + +tiledlayout(2,1,'TileSpacing','compact') +ax1 = nexttile; + +% East side +bubblechart3(ax1,nsites1,nregulated1,levels1,towns1); +title('East Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +% West side +ax2 = nexttile; +bubblechart3(ax2,nsites2,nregulated2,levels2,towns2); +title('West Side') +xlabel('Industrial Sites') +ylabel('Regulated Sites') +zlabel('Contamination Level') + +bubblesize(ax1,[5 20]) +bubblesize(ax2,[5 20]) + +alltowns = [towns1 towns2]; +newlims = [min(alltowns) max(alltowns)]; +bubblelim(ax1,newlims) +bubblelim(ax2,newlims) + +fig2plotly(gcf); +``` +{% capture plot_359442127981 %}{% raw %}{"data": [], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [2, 4, 6, 8, 10], "range": [0.591985325696529, 10.4080146743035], "mirror": "ticks", "ticktext": ["2", "4", "6", "8", "10"], "title": "Industrial 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"x2"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "East Side<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "West Side<\/b>", "x": 0.5175, "y": 0.473286133266631, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "align": "center", "xanchor": "center", "yanchor": "bottom", "text": "", "x": 0.5, "y": 0.95, "font": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 15.6, "family": "Arial, sans-serif"}, "textangle": 0}], "title": "East Side<\/b>", "titlefont": {"color": "rgba(0,0,0,0)"}}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_359442127981 index=359442127981 %} + + diff --git a/2021-08-04-3d-contour-plots.md b/2021-08-04-3d-contour-plots.md new file mode 100644 index 0000000..31c928e --- /dev/null +++ b/2021-08-04-3d-contour-plots.md @@ -0,0 +1,197 @@ +--- +description: How to make 3D Contour Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Contour Plots +order: 17 +page_type: u-guide +permalink: matlab/3d-contour-plots/ +thumnail_github: 3d-contour-plots.png +--- + +## Contours of Sphere + +Define `Z` as a function of `X` and `Y`. In this case, call the `sphere` function to create `X`, `Y`, and `Z`. Then plot the contours of `Z`. + +```{matlab} +[X,Y,Z] = sphere(50); +contour3(X,Y,Z); + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture plot_439575257328 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "name": "", "type": "surface", "x": [[-0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0, -0], [-0.0627905195293135, -0.0622953975282058, -0.0608178398946115, -0.0583811485950627, -0.0550237517069621, -0.0507985973848467, -0.045772318836361, -0.040024183476768, -0.0336448428344582, -0.026734902922194, -0.0194033376201899, -0.0117657700929234, -0.0039426493427611, 0.0039426493427611, 0.0117657700929234, 0.0194033376201899, 0.026734902922194, 0.0336448428344582, 0.040024183476768, 0.045772318836361, 0.0507985973848467, 0.0550237517069621, 0.0583811485950628, 0.0608178398946115, 0.0622953975282058, 0.0627905195293135, 0.0622953975282058, 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"rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-0.5, 0, 0.5], "range": [-0.998026728428272, 0.998026728428272], "mirror": "ticks", "ticktext": ["-0.5", "0", "0.5"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "scene": {"aspectratio": {"x": 1, "y": 0.998026728428272, "z": 0.7}, "camera": {"eye": {"x": -1.2, "y": -1.19763207411393, "z": 0.84}}, "xaxis": {"zeroline": false}, "yaxis": {"zeroline": false}, "zaxis": {"zeroline": false}}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_439575257328 index=439575257328 %} + + + + + +## Contours at Fifty Levels + +Define `Z` as a function of two variables, `X` and `Y`. Then plot the contours of `Z`. In this case, let MATLAB® choose the contours and the limits for the x- and y-axes. + +```{matlab} +[X,Y] = meshgrid(-5:0.25:5); +Z = X.^2 + Y.^2; +contour3(Z) + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture plot_477667393824 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "name": "", "type": "surface", "x": [[1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 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"showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "scene": {"aspectratio": {"x": 41, "y": 41, "z": 28.7}, "camera": {"eye": {"x": -49.2, "y": -49.2, "z": 34.44}}, "xaxis": {"zeroline": false}, "yaxis": {"zeroline": false}, "zaxis": {"zeroline": false}}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_477667393824 index=477667393824 %} + + + +Now specify `50` contour levels, and display the results within the x and y limits used to calculate `Z`. + +```{matlab} +[X,Y] = meshgrid(-5:0.25:5); +Z = X.^2 + Y.^2; +contour3(X,Y,Z,50) + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture 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"gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-5, 0, 5], "range": [-5, 5], "mirror": "ticks", "ticktext": ["-5", "0", "5"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "scene": {"aspectratio": {"x": 5, "y": 5, "z": 3.5}, "camera": {"eye": {"x": -6, "y": -6, "z": 4.2}}, "xaxis": {"zeroline": false}, "yaxis": {"zeroline": false}, "zaxis": {"zeroline": false}}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_133923048448 index=133923048448 %} + + + + +## Contours at Specific Levels with Labels + +Define `Z` as a function of two variables, `X` and `Y`. Then plot the contours at `Z = [-.2 -.1 .1 .2]`. Show the contour labels by setting the `ShowText` property to `'on'`. + +```{matlab} +[X,Y] = meshgrid(-2:0.25:2); +Z = X.*exp(-X.^2-Y.^2); +contour3(X,Y,Z,[-.2 -.1 .1 .2],'ShowText','on') + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture plot_269521065720 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "name": "", "type": "surface", "x": [[-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2], [-2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 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In this case, call the `peaks` function to create `X`, `Y`, and `Z`. Then display the contours at `Z = 2`. + +```{matlab} +[X,Y,Z] = peaks; +contour3(X,Y,Z,[2 2]); + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture plot_23119707778 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "name": "", "type": "surface", "x": [[-3, -2.875, -2.75, -2.625, -2.5, -2.375, -2.25, -2.125, -2, -1.875, -1.75, -1.625, -1.5, -1.375, -1.25, -1.125, -1, -0.875, -0.75, -0.625, -0.5, -0.375, -0.25, -0.125, 0, 0.125, 0.25, 0.375, 0.5, 0.625, 0.75, 0.875, 1, 1.125, 1.25, 1.375, 1.5, 1.625, 1.75, 1.875, 2, 2.125, 2.25, 2.375, 2.5, 2.625, 2.75, 2.875, 3], [-3, -2.875, -2.75, -2.625, -2.5, -2.375, -2.25, -2.125, -2, -1.875, -1.75, -1.625, -1.5, -1.375, -1.25, -1.125, -1, -0.875, -0.75, -0.625, -0.5, -0.375, -0.25, -0.125, 0, 0.125, 0.25, 0.375, 0.5, 0.625, 0.75, 0.875, 1, 1.125, 1.25, 1.375, 1.5, 1.625, 1.75, 1.875, 2, 2.125, 2.25, 2.375, 2.5, 2.625, 2.75, 2.875, 3], [-3, -2.875, -2.75, -2.625, -2.5, -2.375, -2.25, -2.125, -2, -1.875, -1.75, -1.625, -1.5, -1.375, -1.25, 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[]}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_23119707778 index=23119707778 %} + + + + + +## Custom Line Width + +Define `Z` as a function of two variables, `X` and `Y`. Plot 30 contours of `Z`, and then set the line width to `3`. + +```{matlab} +[X,Y] = meshgrid(-2:0.0125:2); +Z = X.*exp(-X.^2-Y.^2); +[M,c] = contour3(X,Y,Z,30); +c.LineWidth = 3; + +fig2plotly(gcf, 'TreatAs', 'contour3'); +``` +{% capture plot_119415906303 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "name": "", "type": "surface", "x": [[-2, -1.9875, -1.975, -1.9625, -1.95, -1.9375, -1.925, -1.9125, -1.9, -1.8875, -1.875, -1.8625, -1.85, -1.8375, -1.825, -1.8125, -1.8, -1.7875, -1.775, -1.7625, -1.75, -1.7375, -1.725, -1.7125, -1.7, -1.6875, -1.675, -1.6625, -1.65, -1.6375, -1.625, -1.6125, -1.6, -1.5875, -1.575, -1.5625, -1.55, -1.5375, -1.525, -1.5125, -1.5, -1.4875, -1.475, -1.4625, -1.45, -1.4375, -1.425, -1.4125, -1.4, -1.3875, -1.375, -1.3625, -1.35, -1.3375, -1.325, -1.3125, -1.3, -1.2875, -1.275, -1.2625, -1.25, -1.2375, -1.225, -1.2125, -1.2, -1.1875, -1.175, -1.1625, -1.15, -1.1375, -1.125, -1.1125, -1.1, -1.0875, -1.075, -1.0625, -1.05, -1.0375, -1.025, -1.0125, -1, 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false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_119415906303 index=119415906303 %} + + + + + + +## Draw Contours for Single Slice + +Create a single slice plane through volumetric data and draw contours of the data values. + +Create the matrices `X`, `Y`, `Z`, and `V` from the `flow` data set. 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"paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_279988616977 index=279988616977 %} + + + + +## Draw Contours in Slice Planes + +Create multiple slice planes through volumetric data. Draw contours of the data values in each of the slice planes. Let MATLAB choose the contour levels. + +Create `V` as an array of volume data defined by v=xe-x2-y2-z2. Draw contours in three slice planes that are orthogonal to the x-axis at the values -1.2`, `0.8`, and `2`. Do not create any slice planes that are orthogonal to the y-axis or z-axis by specifying empty arrays. 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"bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_763424406908 index=763424406908 %} + + + + +## Specify Contour Levels and Add Colorbar + +Create multiple slice planes through volumetric data. Draw contours of the data values in each of the slice planes. Specify the levels where you want to draw the contours. Then, add a colorbar. + +Draw contours in three slice planes that are orthogonal to the x-axis at the values -1.2`, `0.8`, and `2`. Draw contours for the volume data between the values -0.2` and `0.4`, spaced every `0.01`. Add a colorbar to see how the data values map to the contour colors. 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"showticklabels": true, "tickmode": "array", "tickvals": [-2, -1, 0, 1, 2], "range": [-2, 2], "mirror": false, "ticktext": ["-2", "-1", "0", "1", "2"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.458357142857143, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_77625065070 index=77625065070 %} + + + + +## Draw Contours Along Surface Slice + +Create a surface slice through volumetric data and draw contours along the surface of the volume data. Specify the number of contour levels to draw. + +Create `V` as an array of volume data defined by v=xe-x2-y2-z2. Then, show a slice of the volume data along the surface defined by z=x2-y2. Draw 20 contours along the surface. Change the axes view to a 3-D view and add grid lines. + +```{matlab} +[X,Y,Z] = meshgrid(-5:0.2:5); +V = X.*exp(-X.^2-Y.^2-Z.^2); + +[xsurf,ysurf] = meshgrid(-2:0.2:2); +zsurf = xsurf.^2-ysurf.^2; +contourslice(X,Y,Z,V,xsurf,ysurf,zsurf,20) +view(3) +grid on + +fig2plotly(gcf); +``` +{% capture plot_636661412681 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "type": "scatter3d", "x": [-0.6, -0.555014379586291, -0.455332882398945, -0.404511648475161, -0.455332882398945, -0.555014379586291, -0.6, -0.640108484322517, -0.675502377675347, -0.681134379462958, -0.675502377675347, -0.640108484322517, -0.6, null, -0.6], "y": [0.446398677115669, 0.4, 0.2, 0, -0.2, -0.4, -0.446398677115669, -0.4, -0.2, 0, 0.2, 0.4, 0.446398677115669, null, 0.446398677115669], "z": [0.15360132288433, 0.155014379586291, 0.175332882398945, 0.164511648475161, 0.175332882398945, 0.155014379586291, 0.15360132288433, 0.256151878051524, 0.425703328745485, 0.473588131248142, 0.425703328745485, 0.256151878051524, 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"family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_636661412681 index=636661412681 %} + + + diff --git a/2021-08-04-3d-horizontal-bar-plots.md b/2021-08-04-3d-horizontal-bar-plots.md new file mode 100644 index 0000000..f3473ce --- /dev/null +++ b/2021-08-04-3d-horizontal-bar-plots.md @@ -0,0 +1,98 @@ +--- +description: How to make 3D Horizontal Bar Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Horizontal Bar Plots +order: 13 +page_type: u-guide +permalink: matlab/3d-horizontal-bar-plots/ +thumnail_github: 3d-horizontal-bar-plots.png +--- + +## Create 3-D Horizontal Bar Graph + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Y` as the first ten rows of `count`. + +Create a 3-D horizontal bar graph of `Y`. By default, the style is `detached`. + +```{matlab} +load count.dat +Y = count(1:10,:); + +figure +bar3h(Y) + +fig2plotly(gcf, 'TreatAs', 'bar3h'); +``` +{% capture plot_374849726140 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4], "y": [0, 11, 0, 11, 0, 7, 0, 7, 0, 14, 0, 14, 0, 11, 0, 11, 0, 43, 0, 43, 0, 38, 0, 38, 0, 61, 0, 61, 0, 75, 0, 75, 0, 38, 0, 38, 0, 28, 0, 28, 0, 11, 0, 11, 0, 7, 0, 7, 0, 14, 0, 14, 0, 11, 0, 11, 0, 43, 0, 43, 0, 38, 0, 38, 0, 61, 0, 61, 0, 75, 0, 75, 0, 38, 0, 38, 0, 28, 0, 28], "z": [0.6, 0.6, 1.4, 1.4, 1.6, 1.6, 2.4, 2.4, 2.6, 2.6, 3.4, 3.4, 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11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_374849726140 index=374849726140 %} + + + + + +## Specify Bar Width for 3-D Horizontal Bar Graph + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Y` as the first ten rows of `count`. + +Create a 3-D horizontal bar graph of `Y` and set the bar width to 0.5. + +```{matlab} +load count.dat; +Y = count(1:10,:); + +width = 0.5; + +figure +bar3h(Y,width) +title('Width of 0.5') + +fig2plotly(gcf, 'TreatAs', 'bar3h'); +``` +{% capture plot_333694871694 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25], "y": [0, 11, 0, 11, 0, 7, 0, 7, 0, 14, 0, 14, 0, 11, 0, 11, 0, 43, 0, 43, 0, 38, 0, 38, 0, 61, 0, 61, 0, 75, 0, 75, 0, 38, 0, 38, 0, 28, 0, 28, 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"showticklabels": true, "tickmode": "array", "tickvals": [0, 50, 100, 150, 200], "range": [200, 0], "mirror": false, "ticktext": ["0", "50", "100", "150", "200"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "Width of 0.5<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_333694871694 index=333694871694 %} + + + + +## 3-D Horizontal Bar Graph with Grouped Style + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Y` as the first ten rows of `count`. + +Create a 3-D horizontal bar graph of Y and specify the style option as `grouped`. + +```{matlab} +load count.dat +Y = count(1:10,:); + +figure +bar3h(Y,'grouped') +title('Grouped Style Option') + +fig2plotly(gcf, 'TreatAs', 'bar3h'); +``` +{% capture plot_578228561206 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 0.911111111111111, 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"range": [200, 0], "mirror": false, "ticktext": ["0", "50", "100", "150", "200"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "Grouped Style Option<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_578228561206 index=578228561206 %} + + + + + +## 3-D Horizontal Bar Graph with Stacked Option + +Load the data set `count.dat`, which returns a three-column matrix, `count`. Store `Y` as the first ten rows of `count`. + +Create a 3-D horizontal bar graph of Y and specify the style option as `stacked`. + +```{matlab} +load count.dat +Y = count(1:10,:); + +figure +bar3h(Y,'stacked') +title('Stacked Style Option') + +fig2plotly(gcf, 'TreatAs', 'bar3h'); +``` +{% capture plot_971527884826 %}{% raw %}{"data": [{"scene": "scene1", "type": "mesh3d", "x": [0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 0.6, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4, 1.4], "y": [0, 11, 0, 11, 0, 7, 0, 7, 0, 14, 0, 14, 0, 11, 0, 11, 0, 43, 0, 43, 0, 38, 0, 38, 0, 61, 0, 61, 0, 75, 0, 75, 0, 38, 0, 38, 0, 28, 0, 28, 0, 11, 0, 11, 0, 7, 0, 7, 0, 14, 0, 14, 0, 11, 0, 11, 0, 43, 0, 43, 0, 38, 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"Stacked Style Option<\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_971527884826 index=971527884826 %} + + + diff --git a/2021-08-04-3d-isosurface-plots.md b/2021-08-04-3d-isosurface-plots.md new file mode 100644 index 0000000..8d36612 --- /dev/null +++ b/2021-08-04-3d-isosurface-plots.md @@ -0,0 +1,102 @@ +--- +description: How to make 3D Isosurface Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Isosurface Plots +order: 7 +page_type: u-guide +permalink: matlab/3d-isosurface-plots/ +thumnail_github: 3d-isosurface-plots.png +--- + +## Basic Isosurface plot + +```{matlab} +[x,y,z] = meshgrid([-3:0.25:3]); +V = x.*exp(-x.^2 -y.^2 -z.^2); +isosurface(x,y,z,V,1e-4); + +fig2plotly(gcf, 'TreatAs', 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raw_json_file=plot_843694884500 index=843694884500 %} + + + +```{matlab} +[x,y,z] = meshgrid([-3:0.25:3]); +V = x.*exp(-x.^2 -y.^2 -z.^2); +[faces,verts,colors] = isosurface(x,y,z,V,1e-4,x); +patch('Vertices',verts,'Faces',faces,'FaceVertexCData',colors,... + 'FaceColor','interp','EdgeColor','interp') +view(3) +colormap copper + +fig2plotly(gcf, 'TreatAs', 'isosurface'); +``` +{% capture plot_968319985693 %}{% raw %}{"data": [{"type": "mesh3d", "name": "", "showscale": false, "x": [0.25, 0.218091545255305, 0.25, 0.25, 0.20487804650201, 0.25, 0.218091545255305, 0.25, 0.5, 0.416508317300666, 0.5, 0.5, 0.269859365490486, 0.5, 0.5, 0.5, 0.5, 0.269859365490486, 0.5, 0.416508317300666, 0.5, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 0.75, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1.07106359301309, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.25, 1.07106359301309, 1.28580830469259, 1.38745842539589, 1.4173215007466, 1.38745842539589, 1.28580830469259, 0.25, 0.149891980848927, 0.25, 0.25, 0.0967775365584678, 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"bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_968319985693 index=968319985693 %} + +## Draw Isosurface with Lighting + +Load the flow data set, which represents the speed profile of a submerged jet within an infinite tank. Draw the isosurface at the data value of -3 and prepare the isosurface for lighting by: + +* Recalculating the isosurface normals based on the volume data. +* Setting the face and edge color. +* Specifying the view. +* Adding lights. + +```{matlab} +[x,y,z,v] = flow; +p = patch(isosurface(x,y,z,v,-3)); +isonormals(x,y,z,v,p) +p.FaceColor = 'red'; +p.EdgeColor = 'none'; +daspect([1 1 1]) +view(3); +axis tight +camlight +lighting gouraud + +fig2plotly(gcf, 'TreatAs', 'isosurface'); +``` +{% capture plot_198892527814 %}{% raw %}{"data": [{"type": "mesh3d", "name": "", "showscale": false, "x": [6.5, 6.5, 6.47523604554524, 6.5, 6.38329291689361, 6.5, 6.32712820580094, 6.5, 6.3082458525637, 6.5, 6.32712820580094, 6.5, 6.38329291689361, 6.5, 6.47523604554524, 6.5, 6.7, 6.7, 6.59945325856341, 6.7, 6.7, 6.7, 6.7, 6.7, 6.7, 6.7, 6.59945325856341, 6.7, 6.7, 6.9, 6.9, 6.75296789547904, 6.9, 6.9, 6.8678114785883, 6.78611361957735, 6.73629639639365, 6.71955975643479, 6.73629639639365, 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2147, 2147, 2147, 2148, 1941, 1941, 2141, 2141, 2142, 2142, 2143, 2143, 2144, 2144, 2153, 2153, 2146, 2146, 2154, 2155, 2156, 2156, 2157, 2157, 1946, 1946, 2150, 2150, 2151, 2151, 2152, 2152, 2153, 2153, 2162, 2162, 2154, 1949, 1949, 2155, 2165, 2165, 2165, 2166, 1951, 1951, 2159, 2159, 2160, 2160, 2161, 2161, 2162, 2162, 2171, 2171, 2164, 2164, 2172, 2173, 2174, 2174, 2175, 2175, 1956, 1956, 2168, 2168, 2169, 2169, 2170, 2170, 2171, 2171, 2180, 2180, 2172, 1959, 1959, 2173, 2183, 2183, 1961, 1961, 2177, 2177, 2178, 2178, 2179, 2179, 2180, 2180, 2188, 2188, 1963, 1963, 2190, 2190, 2191, 2191, 1966, 1966, 2185, 2185, 2186, 2186, 2187, 2187, 2188, 2188, 2196, 2196, 2189, 2189, 2197, 2197, 2199, 2199, 1972, 1972, 2193, 2193, 2194, 2194, 2195, 2195, 2196, 2196, 2204, 2204, 1975, 1975, 2206, 2206, 2207, 2207, 1977, 1977, 2201, 2201, 2202, 2202, 2203, 2203, 2204, 2204, 2212, 2212, 2205, 2205, 2213, 2213, 2215, 2215, 1982, 1982, 2209, 2209, 2210, 2210, 2211, 2211, 2212, 2212, 2220, 2220, 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"size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_198892527814 index=198892527814 %} + + +```{matlab} +[x,y,z] = meshgrid([-3:0.25:3]); +V = x.*exp(-x.^2 -y.^2 -z.^2); +s = isosurface(x,y,z,V,1e-4); +p = patch(s); +isonormals(x,y,z,V,p) +view(3); +set(p,'FaceColor',[0.5 1 0.5]); +set(p,'EdgeColor','none'); +camlight; +lighting gouraud; + +fig2plotly(gcf, 'TreatAs', 'isosurface'); +``` +{% capture plot_39789204801 %}{% raw %}{"data": [{"type": "mesh3d", "name": "", "showscale": false, "x": [0.25, 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raw_json_file=plot_39789204801 index=39789204801 %} + + + + +## Set Isosurface Colors + +Visualize the flow data, but color-code the surface to indicate magnitude along the x-axis. Use a sixth argument to isosurface, which provides a means to overlay another data set by coloring the resulting isosurface. The colors variable is a vector containing a scalar value for each vertex in the isosurface, to be portrayed with the current color map. In this case, it is one of the variables that define the surface, but it could be entirely independent. You can apply a different color scheme by changing the current figure color map. + +```{matlab} +[x,y,z,v] = flow; +[faces,verts,colors] = isosurface(x,y,z,v,-3,x); +patch('Vertices',verts,'Faces',faces,'FaceVertexCData',colors,... + 'FaceColor','interp','EdgeColor','interp') +view(30,-15) +axis vis3d +colormap copper + +fig2plotly(gcf, 'TreatAs', 'isosurface'); +``` +{% capture plot_266570911102 %}{% raw %}{"data": [{"type": "mesh3d", "name": "", "showscale": false, "x": [6.5, 6.5, 6.47523604554524, 6.5, 6.38329291689361, 6.5, 6.32712820580094, 6.5, 6.3082458525637, 6.5, 6.32712820580094, 6.5, 6.38329291689361, 6.5, 6.47523604554524, 6.5, 6.7, 6.7, 6.59945325856341, 6.7, 6.7, 6.7, 6.7, 6.7, 6.7, 6.7, 6.59945325856341, 6.7, 6.7, 6.9, 6.9, 6.75296789547904, 6.9, 6.9, 6.8678114785883, 6.78611361957735, 6.73629639639365, 6.71955975643479, 6.73629639639365, 6.78611361957735, 6.8678114785883, 6.9, 6.9, 6.75296789547904, 6.9, 6.9, 7.1, 7.1, 6.93171212413074, 7.1, 7.1, 6.9788117102109, 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b/2021-08-04-3d-line-plots.md @@ -0,0 +1,336 @@ +--- +description: How to make 3D Line Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Line Plots +order: 2 +page_type: u-guide +permalink: matlab/3d-line-plots/ +thumnail_github: 3d-line-plots.png +--- + +## Plot 3-D Helix + +Define `t` as a vector of values between 0 and 10π. Define `st` and `ct` as vectors of sine and cosine values. Then plot `st`, `ct`, and `t`. + +```{matlab} +t = 0:pi/50:10*pi; +st = sin(t); +ct = cos(t); +plot3(st,ct,t) + +fig2plotly(gcf); +``` +{% capture plot_137113976207 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [0, 0.0627905195293134, 0.125333233564304, 0.187381314585725, 0.248689887164855, 0.309016994374947, 0.368124552684678, 0.425779291565073, 0.481753674101715, 0.535826794978997, 0.587785252292473, 0.63742398974869, 0.684547105928689, 0.728968627421412, 0.770513242775789, 0.809016994374947, 0.844327925502015, 0.876306680043864, 0.90482705246602, 0.929776485888251, 0.951056516295154, 0.968583161128631, 0.982287250728689, 0.992114701314478, 0.998026728428272, 1, 0.998026728428272, 0.992114701314478, 0.982287250728689, 0.968583161128631, 0.951056516295154, 0.929776485888251, 0.904827052466019, 0.876306680043863, 0.844327925502015, 0.809016994374947, 0.770513242775789, 0.728968627421411, 0.684547105928689, 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sin(t).*cos(10*t); +yt1 = sin(t).*sin(10*t); +zt1 = cos(t); + +xt2 = sin(t).*cos(12*t); +yt2 = sin(t).*sin(12*t); +zt2 = cos(t); + +plot3(xt1,yt1,zt1,xt2,yt2,zt2) + +fig2plotly(gcf); +``` +{% capture plot_835258151050 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [0, 0.00627074561619064, 0.0124669529055782, 0.0185145820285737, 0.024340587283972, 0.0298734071030311, 0.035043445595338, 0.0397835429000309, 0.0440294316551814, 0.0477201769716219, 0.0507985973848465, 0.0532116643593862, 0.0549108780337367, 0.055852617019934, 0.055998460209571, 0.055315478686742, 0.0537764960073224, 0.0513603152723313, 0.0480519116000262, 0.0438425887859394, 0.0387300991313346, 0.0327187256175762, 0.0258193258056366, 0.0180493370453997, 0.00943274278748953, 9.57884834439236e-18, -0.0102120720973615, -0.0211604415596471, -0.0327960508736021, -0.0450640409100541, -0.0579040106353071, -0.0712503113485803, -0.0850323740218987, 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Create matrix `Y` containing three rows of y-coordinates. + +```{matlab} +t = 0:pi/500:pi; +X(1,:) = sin(t).*cos(10*t); +X(2,:) = sin(t).*cos(12*t); +X(3,:) = sin(t).*cos(20*t); + +Y(1,:) = sin(t).*sin(10*t); +Y(2,:) = sin(t).*sin(12*t); +Y(3,:) = sin(t).*sin(20*t); +``` + +Create matrix `Z` containing the z-coordinates for all three sets. + +```{matlab} +t = 0:pi/500:pi; +X(1,:) = sin(t).*cos(10*t); +X(2,:) = sin(t).*cos(12*t); +X(3,:) = sin(t).*cos(20*t); + +Y(1,:) = sin(t).*sin(10*t); +Y(2,:) = sin(t).*sin(12*t); +Y(3,:) = sin(t).*sin(20*t); + +Z = cos(t); +``` + +Plot all three sets of coordinates on the same set of axes. + +```{matlab} +t = 0:pi/500:pi; +X(1,:) = sin(t).*cos(10*t); +X(2,:) = sin(t).*cos(12*t); +X(3,:) = sin(t).*cos(20*t); + +Y(1,:) = sin(t).*sin(10*t); +Y(2,:) = sin(t).*sin(12*t); +Y(3,:) = sin(t).*sin(20*t); + +Z = cos(t); + +plot3(X,Y,Z) + +fig2plotly(gcf); +``` +{% capture plot_310691499374 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", 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"rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_310691499374 index=310691499374 %} + + + + + +## Specify Equally-Spaced Tick Units and Axis Labels + +Create vectors `xt`, `yt`, and `zt`. + +```{matlab} +t = 0:pi/500:40*pi; +xt = (3 + cos(sqrt(32)*t)).*cos(t); +yt = sin(sqrt(32) * t); +zt = (3 + cos(sqrt(32)*t)).*sin(t); +``` + +Plot the data, and use the `axis equal` command to space the tick units equally along each axis. 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"Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_203552117032 index=203552117032 %} + + + + + +## Plot Points as Markers Without Lines + +Create vectors `t`, `xt`, and `yt`, and plot the points in those vectors using circular markers. + +```{matlab} +t = 0:pi/20:10*pi; +xt = sin(t); +yt = cos(t); +plot3(xt,yt,t,'o') + +fig2plotly(gcf); +``` +{% capture plot_823711514703 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "markers", "x": [0, 0.156434465040231, 0.309016994374947, 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[]}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_823711514703 index=823711514703 %} + + + + + +## Customize Color and Marker + +Create vectors `t`, `xt`, and `yt`, and plot the points in those vectors as a blue line with 10-point circular markers. Use a hexadecimal color code to specify a light blue fill color for the markers. + +```{matlab} +t = 0:pi/20:10*pi; +xt = sin(t); +yt = cos(t); +plot3(xt,yt,t,'-o','Color','b','MarkerSize',10,'MarkerFaceColor','#D9FFFF') + +fig2plotly(gcf); +``` +{% capture plot_605576773826 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines+markers", "x": [0, 0.156434465040231, 0.309016994374947, 0.453990499739547, 0.587785252292473, 0.707106781186547, 0.809016994374947, 0.891006524188368, 0.951056516295154, 0.987688340595138, 1, 0.987688340595138, 0.951056516295154, 0.891006524188368, 0.809016994374947, 0.707106781186548, 0.587785252292473, 0.453990499739547, 0.309016994374948, 0.156434465040231, 1.22464679914735e-16, -0.156434465040231, -0.309016994374947, -0.453990499739547, -0.587785252292473, -0.707106781186547, -0.809016994374947, -0.891006524188368, -0.951056516295154, -0.987688340595138, -1, -0.987688340595138, -0.951056516295154, 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"outside", "title": "", "titlefont": {"color": "rgba(0,0,0,1)", "size": 11, "family": "Arial, sans-serif"}, "tickvals": [0, 5, 10, 15, 20, 25, 30, 35], "ticktext": ["0", "5", "10", "15", "20", "25", "30", "35"], "tickcolor": "rgba(0,0,0,1)", "tickfont": {"size": 10, "family": "Arial, sans-serif"}, "showgrid": false}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": false, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-1, -0.5, 0, 0.5, 1], "range": [-1, 1], "mirror": false, "ticktext": ["-1", "-0.5", "0", "0.5", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_605576773826 index=605576773826 %} + + + + +## Specify Line Style + +Create vector `t`. Then use `t` to calculate two sets of x and y values. + +```{matlab} +t = 0:pi/20:10*pi; +xt1 = sin(t); +yt1 = cos(t); + +xt2 = sin(2*t); +yt2 = cos(2*t); +``` + +Plot the two sets of values. Use the default line for the first set, and specify a dashed line for the second set. + +```{matlab} +t = 0:pi/20:10*pi; +xt1 = sin(t); +yt1 = cos(t); + +xt2 = sin(2*t); +yt2 = cos(2*t); + +plot3(xt1,yt1,t,xt2,yt2,t,'--') + +fig2plotly(gcf); +``` +{% capture plot_723987555550 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [0, 0.156434465040231, 0.309016994374947, 0.453990499739547, 0.587785252292473, 0.707106781186547, 0.809016994374947, 0.891006524188368, 0.951056516295154, 0.987688340595138, 1, 0.987688340595138, 0.951056516295154, 0.891006524188368, 0.809016994374947, 0.707106781186548, 0.587785252292473, 0.453990499739547, 0.309016994374948, 0.156434465040231, 1.22464679914735e-16, -0.156434465040231, -0.309016994374947, -0.453990499739547, -0.587785252292473, -0.707106781186547, -0.809016994374947, -0.891006524188368, -0.951056516295154, -0.987688340595138, -1, -0.987688340595138, -0.951056516295154, 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Return the chart line in the output variable `p`. + +```{matlab} +t = linspace(-10,10,1000); +xt = exp(-t./10).*sin(5*t); +yt = exp(-t./10).*cos(5*t); +p = plot3(xt,yt,t); + +fig2plotly(gcf); +``` +{% capture plot_329273216404 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [0.71320879706799, 0.969824317953227, 1.21572038614074, 1.44848194729658, 1.66583488548079, 1.86566819120822, 2.0460544105721, 2.20526817789681, 2.34180265433253, 2.45438371644514, 2.54198176196845, 2.6038210242343, 2.63938631213241, 2.64842711851701, 2.63095906651005, 2.58726268988187, 2.51787957035319, 2.42360588099054, 2.30548341059793, 2.16478816888808, 2.00301669599866, 1.82187022237246, 1.62323684592345, 1.40917191256235, 1.18187680337046, 0.943676346824357, 0.696995087345446, 0.444332651955228, 0.188238464866634, -0.068713934639165, -0.323952712755806, -0.574933441468613, -0.819164422234547, -1.05423138140379, -1.27782129304692, 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"family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_27973443226 index=27973443226 %} + + + + +## Specify Target Axes + +Starting in R2019b, you can display a tiling of plots using the `tiledlayout` and `nexttile` functions. Call the `tiledlayout` function to create a 1-by-2 tiled chart layout. Call the `nexttile` function to create the axes objects `ax1` and `ax2`. Create separate line plots in the axes by specifying the axes object as the first argument to `plot`3. + +```{matlab} +tiledlayout(1,2) + +% Left plot +ax1 = nexttile; +t = 0:pi/20:10*pi; +xt1 = sin(t); +yt1 = cos(t); +plot3(ax1,xt1,yt1,t) +title(ax1,'Helix With 5 Turns') + +% Right plot +ax2 = nexttile; +t = 0:pi/20:10*pi; +xt2 = sin(2*t); +yt2 = cos(2*t); +plot3(ax2,xt2,yt2,t) +title(ax2,'Helix With 10 Turns') + +fig2plotly(gcf); +``` +{% capture plot_847391824119 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [0, 0.156434465040231, 0.309016994374947, 0.453990499739547, 0.587785252292473, 0.707106781186547, 0.809016994374947, 0.891006524188368, 0.951056516295154, 0.987688340595138, 1, 0.987688340595138, 0.951056516295154, 0.891006524188368, 0.809016994374947, 0.707106781186548, 0.587785252292473, 0.453990499739547, 0.309016994374948, 0.156434465040231, 1.22464679914735e-16, -0.156434465040231, -0.309016994374947, 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"Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "paper", "yref": "paper", "align": "center", "xanchor": "center", "yanchor": "bottom", "text": "", "x": 0.5, "y": 0.95, "font": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 15.6, "family": "Arial, sans-serif"}, "textangle": 0}], "title": "Helix With 5 Turns<\/b>", "titlefont": {"color": "rgba(0,0,0,0)"}}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_847391824119 index=847391824119 %} + + + + +## Plot Duration Data with Custom Tick Format + +Create `x` and `y` as vectors of random values between `0` and `1`. Create `z` as a vector of random duration values. + +```{matlab} +x = rand(1,10); +y = rand(1,10); +z = duration(rand(10,1),randi(60,10,1),randi(60,10,1)); +``` + +Plot `x`, `y`, and `z`, and specify the format for the z-axis as minutes and seconds. Then add axis labels, and turn on the grid to make it easier to visualize the points within the plot box. + +```{matlab} +x = rand(1,10); +y = rand(1,10); +z = duration(rand(10,1),randi(60,10,1),randi(60,10,1)); + +plot3(x,y,z,'o','DurationTickFormat','mm:ss') +xlabel('X') +ylabel('Y') +zlabel('Duration') +grid on + +fig2plotly(gcf); +``` +
+Unrecognized function or variable 'idx'. +We had trouble parsing the line object. +This trace might not render properly. ++{% capture plot_482783801838 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1"}], "layout": {"autosize": false, "margin": {"pad": 0, "l": 0, "r": 0, "b": 0, "t": 0}, "showlegend": false, "width": 840, "height": 630, "paper_bgcolor": "rgb(255,255,255)", "hovermode": "closest", "xaxis1": {"side": "bottom", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.1, 0.2, 0.3, 0.4, 0.5, 0.6], "range": [0, 0.638344527114781], "mirror": false, "ticktext": ["0", "0.1", "0.2", "0.3", "0.4", "0.5", "0.6"], "title": "X", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 0.2, 0.4, 0.6, 0.8, 1], "range": [0, 1], "mirror": false, "ticktext": ["0", "0.2", "0.4", "0.6", "0.8", "1"], "title": "Y", "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_482783801838 index=482783801838 %} + + + + +## Plot Line With Marker at One Data Point + +Create vectors `xt`, `yt`, and `zt`. Plot the values, specifying a solid line with circular markers using the `LineSpec` argument. Specify the `MarkerIndices` property to place one marker at the 200th data point. + +```{matlab} +t = 0:pi/500:pi; +xt(1,:) = sin(t).*cos(10*t); +yt(1,:) = sin(t).*sin(10*t); +zt = cos(t); +plot3(xt,yt,zt,'-o','MarkerIndices',200) + +fig2plotly(gcf); +``` +{% capture plot_839205686895 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines+markers", "x": [0, 0.00627074561619064, 0.0124669529055782, 0.0185145820285737, 0.024340587283972, 0.0298734071030311, 0.035043445595338, 0.0397835429000309, 0.0440294316551814, 0.0477201769716219, 0.0507985973848465, 0.0532116643593862, 0.0549108780337367, 0.055852617019934, 0.055998460209571, 0.055315478686742, 0.0537764960073224, 0.0513603152723313, 0.0480519116000262, 0.0438425887859394, 0.0387300991313346, 0.0327187256175762, 0.0258193258056366, 0.0180493370453997, 0.00943274278748953, 9.57884834439236e-18, -0.0102120720973615, -0.0211604415596471, -0.0327960508736021, -0.0450640409100541, 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100644 index 0000000..156ab78 --- /dev/null +++ b/2021-08-04-3d-mesh.md @@ -0,0 +1,108 @@ +--- +description: How to make 3D Mesh Plots plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Mesh Plots +order: 6 +page_type: u-guide +permalink: matlab/3d-mesh/ +thumnail_github: 3d-mesh.png +--- + +## Create Mesh Plot + +Create three matrices of the same size. Then plot them as a mesh plot. The plot uses `Z` for both height and color. + +```{matlab} +[X,Y] = meshgrid(-8:.5:8); +R = sqrt(X.^2 + Y.^2) + eps; +Z = sin(R)./R; +mesh(X,Y,Z); + +fig2plotly(gcf, 'TreatAs', 'mesh'); +``` +{% capture plot_793469378491 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 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sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_793469378491 index=793469378491 %} + + + + + +## Specify Colormap Colors for Mesh Plot + +Specify the colors for a mesh plot by including a fourth matrix input, `C`. The mesh plot uses `Z` for height and `C` for color. Specify the colors using a colormap, which uses single numbers to stand for colors on a spectrum. When you use a colormap, `C` is the same size as `Z`. Add a color bar to the graph to show how the data values in `C` correspond to the colors in the colormap. + +```{matlab} +[X,Y] = meshgrid(-8:.5:8); +R = sqrt(X.^2 + Y.^2) + eps; +Z = sin(R)./R; +C = X.*Y; +mesh(X,Y,Z,C); +colorbar; + +fig2plotly(gcf, 'TreatAs', 'mesh'); +``` +{% capture plot_523926171731 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, -5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8], [-8, -7.5, -7, -6.5, -6, -5.5, 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sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.458357142857143, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_523926171731 index=523926171731 %} + + + + + +## Specify True Colors for Mesh Plot + +Specify the colors for a mesh plot by including a fourth matrix input, `CO`. The mesh plot uses `Z` for height and `CO` for color. Specify the colors using truecolor, which uses triplets of numbers to stand for all possible colors. When you use truecolor, if `Z` is `m`-by-`n`, then `CO` is `m`-by-`n`-by-3. The first page of the array indicates the red component for each color, the second page indicates the green component, and the third page indicates the blue component. + +```{matlab} +[X,Y,Z] = peaks(25); +CO(:,:,1) = zeros(25); % red +CO(:,:,2) = ones(25).*linspace(0.5,0.6,25); % green +CO(:,:,3) = ones(25).*linspace(0,1,25); % blue +mesh(X,Y,Z,CO); + +fig2plotly(gcf, 'TreatAs', 'mesh'); +``` +{% capture plot_398710614704 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 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"gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-4, -2, 0, 2, 4], "range": [-4, 4], "mirror": false, "ticktext": ["-4", "-2", "0", "2", "4"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_398710614704 index=398710614704 %} + + + + + +## Modify Mesh Plot Appearance + +Create a semitransparent mesh surface by specifying the `FaceAlpha` name-value pair with `0.5` as the value. To allow further modifications, assign the surface object to the variable `s`. + +```{matlab} +[X,Y] = meshgrid(-5:.5:5); +Z = Y.*sin(X) - X.*cos(Y); +s = mesh(X,Y,Z,'FaceAlpha','0.5') + +fig2plotly(gcf, 'TreatAs', 'mesh'); +``` +
+s = + + all properties ++{% capture plot_7304419423 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, 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"linear", "showticklabels": true, "tickmode": "array", "tickvals": [-5, 0, 5], "range": [-5, 5], "mirror": false, "ticktext": ["-5", "0", "5"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.13, 0.905], "anchor": "y1"}, "scene1": {"domain": {"x": [0.13, 0.905], "y": [0.11, 0.925]}, "aspectratio": {"x": 5.5, "y": 5, "z": 3.75}, "camera": {"eye": {"x": -5, "y": -6.5, "z": 3.375}}, "xaxis": {"range": [-5, 5], "tickvals": [-5, 0, 5], "ticktext": ["-5", "0", "5"], "zeroline": false, "showline": true, "tickcolor": "rgba(0,0,0,1)", "ticklabelposition": "outside", "title": "", "tickfont": {"size": 10, "family": "Arial, sans-serif"}}, "yaxis": {"range": [-5, 5], "tickvals": [-5, 0, 5], "ticktext": ["-5", "0", "5"], "zeroline": false, "showline": true, "tickcolor": "rgba(0,0,0,1)", "ticklabelposition": "outside", "title": "", "tickfont": {"size": 10, "family": "Arial, sans-serif"}}, "zaxis": {"range": [-10, 10], "tickvals": [-10, -5, 0, 5, 10], "ticktext": ["-10", "-5", "0", "5", "10"], "zeroline": false, "showline": true, "tickcolor": "rgba(0,0,0,1)", "ticklabelposition": "outside", "title": "", "tickfont": {"size": 10, "family": "Arial, sans-serif"}}}, "yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-5, 0, 5], "range": [-5, 5], "mirror": false, "ticktext": ["-5", "0", "5"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_7304419423 index=7304419423 %} + + +Use `s` to access and modify properties of the mesh plot after it is created. For example, add color to the face of the mesh plot by setting the `FaceColor` property. + +```{matlab} +[X,Y] = meshgrid(-5:.5:5); +Z = Y.*sin(X) - X.*cos(Y); +s = mesh(X,Y,Z,'FaceAlpha','0.5') + +s.FaceColor = 'flat'; + +fig2plotly(gcf, 'TreatAs', 'mesh'); +``` +
+s = + + all properties ++{% capture plot_675228140977 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, 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b/2021-08-04-3d-pie-plots.md @@ -0,0 +1,97 @@ +--- +description: How to make 3D Pie Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Pie Plots +order: 14 +page_type: u-guide +permalink: matlab/3d-pie-plots/ +thumnail_github: 3d-pie-plots.png +--- + +## Create 3-D Pie Chart + +Create a 3-D pie chart of vector `x`. + +```{matlab} +x = [1,3,0.5,2.5,2]; +figure +pie3(x) + +fig2plotly(gcf, 'TreatAs', 'pie3'); +``` +{% capture plot_19828456753 %}{% raw %}{"data": [{"type": "scatter3d", "x": [0, 6.12323399573677e-17, -0.0581448289104758, -0.11609291412523, -0.17364817766693, -0.23061587074244, -0.28680323271109, -0.342020143325669, -0.396079766039157, -0.448799180200462, -0.5, -0.549508978070806, -0.597158591702786, -0.642787609686539, 0, 0], "y": [0, 1, 0.998308158271268, 0.993238357741943, 0.984807753012208, 0.973044870579824, 0.957989512315489, 0.939692620785908, 0.918216106880274, 0.893632640323412, 0.866025403784439, 0.835487811412936, 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"yref": "y1", "xanchor": "center", "align": "center", "yanchor": "middle", "text": "<\/b>", "x": -1.23100969126526, "y": -0.217060222083663, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 10}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "x1", "yref": "y1", "xanchor": "center", "align": "center", "yanchor": "middle", "text": "<\/b>", "x": -0.427525179157086, "y": 1.17461577598239, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 10}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_19828456753 index=19828456753 %} + + +To offset the second pie slice, set the corresponding `explode` element to 1. + +```{matlab} +x = [1,3,0.5,2.5,2]; +figure +pie3(x) + +explode = [0,1,0,0,0]; +figure +pie3(x,explode) + +fig2plotly(gcf, 'TreatAs', 'pie3'); +``` 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"middle", "text": "<\/b>", "x": -1.32949046656648, "y": -0.234425039850356, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 10}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}, {"showarrow": false, "xref": "x1", "yref": "y1", "xanchor": "center", "align": "center", "yanchor": "middle", "text": "<\/b>", "x": -0.427525179157086, "y": 1.17461577598239, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 10}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_101129813873 index=101129813873 %} + + + + + +## Specify Text Labels for 3-D Pie Chart + +Create a 3-D pie chart and specify the text labels. + +```{matlab} +x = 1:3; +labels = {'Taxes','Expenses','Profit'}; + +figure +pie3(x,labels) + +fig2plotly(gcf, 'TreatAs', 'pie3'); +``` +{% capture plot_882055592796 %}{% raw %}{"data": 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Then create a cell array containing the labels for the values. + +```{matlab} +y2010 = [50 0 100 95]; +y2011 = [65 22 97 120]; +labels = {'Investments','Cash','Operations','Sales'}; +``` + +Create a `2`-by-`1` tiled chart layout, and display a pie chart and legend for `y2010` data in the first tile. Then display a pie chart and legend for the `y2011` data in the second tile. + +```{matlab} +y2010 = [50 0 100 95]; +y2011 = [65 22 97 120]; +labels = {'Investments','Cash','Operations','Sales'}; + +t = tiledlayout (2,1); +ax1 = nexttile; +pie3(ax1,y2010); +title('2010'); +legend(labels); + +ax2 = nexttile; +pie3(ax2,y2011); +title('2011'); +legend(labels); + +fig2plotly(gcf, 'TreatAs', 'pie3'); +``` +{% capture plot_605108360042 %}{% raw %}{"data": [{"type": "scatter3d", "x": [0, 6.12323399573677e-17, -0.0610231448524026, -0.121818838296015, -0.182160476701088, -0.241823148836038, -0.300584474178487, -0.358225431793611, -0.414531176690295, -0.46929184061231, -0.522303314279718, -0.573368008164859, -0.622295588967282, -0.668903689042559, -0.713018586140736, -0.754475850920814, -0.793120959827811, -0.828809871048002, -0.861409561395595, -0.890798522129708, -0.91686721185358, -0.939518464807934, -0.958667853036661, 0, 0], "y": [0, 1, 0.998136351302928, 0.992552351584645, 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"paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_532423405106 index=532423405106 %} + + + + + +## Vary Marker Size + +Use `sphere` to define vectors `x`, `y`, and `z`. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; +``` + +Define vector `s` to specify the marker sizes. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; + +S = repmat([100,50,5],numel(X),1); +s = S(:); +``` + +Create a 3-D scatter plot and use `view` to change the angle of the axes in the figure. + +```{matlab} +[X,Y,Z] = 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+ + +Corresponding entries in `x`, `y`, `z`, and `s` determine the location and size of each marker. + + + + + +## Vary Marker Color + +Use `sphere` to define vectors `x`, `y`, and `z`. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; +``` + +Define vectors `s` and `c` to specify the size and color of each marker. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; + +S = repmat([50,25,10],numel(X),1); +C = repmat([1,2,3],numel(X),1); +s = S(:); +c = C(:); +``` + +Create a 3-D scatter plot and use `view` to change the angle of the axes in the figure. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; + +S = repmat([50,25,10],numel(X),1); +C = repmat([1,2,3],numel(X),1); +s = S(:); +c = C(:); + +figure +scatter3(x,y,z,s,c) 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"textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_758856092450 index=758856092450 %} + + +Corresponding entries in `x`, `y`, `z`, and `c` determine the location and color of each marker. + + + + + +## Fill in Markers + +Create vectors `x` and `y` as cosine and sine values with random noise. + +```{matlab} +z = linspace(0,4*pi,250); +x = 2*cos(z) + rand(1,250); +y = 2*sin(z) + rand(1,250); +``` + +Create a 3-D scatter plot and fill in the markers. 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"size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_713795516504 index=713795516504 %} + + + + +## Set Marker Type + +Initialize the random-number generator to make the output of `rand` repeatable. Define vectors `x` and `y` as cosine and sine values with random noise. + +```{matlab} +rng default +z = linspace(0,4*pi,250); +x = 2*cos(z) + rand(1,250); +y = 2*sin(z) + rand(1,250); +``` + +Create a 3-D scatter plot and set the marker type. Use `view` to change the angle of the axes in the figure. + +```{matlab} +rng default +z = linspace(0,4*pi,250); +x = 2*cos(z) + rand(1,250); +y = 2*sin(z) + rand(1,250); + +figure +scatter3(x,y,z,'*') +view(-30,10) + +fig2plotly(gcf); +``` +{% capture plot_582249164527 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "markers", "visible": true, "name": "", "x": [2.81472368639318, 2.90324552400653, 2.11680764823665, 2.8904970273228, 2.59174618946033, 2.03420371176582, 2.18750634441016, 2.42337334028491, 2.7967040287538, 2.76210774498864, 1.90827784545295, 2.67024518388797, 2.60147897163257, 2.0701601957487, 2.32150202346866, 1.5956712423135, 1.8044075985406, 2.22372246468265, 2.02220421759546, 2.1083671828205, 1.72056781428136, 1.01377966271386, 1.73794759392607, 1.7312985412277, 1.38249718512144, 1.36616682880412, 1.25467452861688, 0.805581844904074, 0.969592908295914, 0.385262032091036, 0.819536634205757, 0.0444496006602155, 0.188633819872336, -0.142798873144909, 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"rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_582249164527 index=582249164527 %} + + + + + +## Set Marker Properties + +Initialize the random-number generator to make the output of `rand` repeatable. Define vectors `x` and `y` as cosine and sine values with random noise. + +```{matlab} +rng default +z = linspace(0,4*pi,250); +x = 2*cos(z) + rand(1,250); +y = 2*sin(z) + rand(1,250); +``` + +Create a 3-D scatter plot and set the marker edge color and the marker face color. Use `view` to change the angle of the axes in the figure. + +```{matlab} +rng default +z = linspace(0,4*pi,250); +x = 2*cos(z) + rand(1,250); +y = 2*sin(z) + rand(1,250); + +figure +scatter3(x,y,z,... + 'MarkerEdgeColor','k',... + 'MarkerFaceColor',[0 .75 .75]) +view(-30,10) + +fig2plotly(gcf); +``` +{% capture plot_582249164527 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "markers", "visible": true, "name": "", "x": [2.81472368639318, 2.90324552400653, 2.11680764823665, 2.8904970273228, 2.59174618946033, 2.03420371176582, 2.18750634441016, 2.42337334028491, 2.7967040287538, 2.76210774498864, 1.90827784545295, 2.67024518388797, 2.60147897163257, 2.0701601957487, 2.32150202346866, 1.5956712423135, 1.8044075985406, 2.22372246468265, 2.02220421759546, 2.1083671828205, 1.72056781428136, 1.01377966271386, 1.73794759392607, 1.7312985412277, 1.38249718512144, 1.36616682880412, 1.25467452861688, 0.805581844904074, 0.969592908295914, 0.385262032091036, 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"<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_582249164527 index=582249164527 %} + + + + +## Specify Axes for 3-D Scatter Plot + +Starting in R2019b, you can display a tiling of plots using the `tiledlayout` and `nexttile` functions. + +Load the `seamount` data set to get vectors `x`, `y`, and `z`. Call the `tiledlayout` function to create a 2-by-1 tiled chart layout. Call the `nexttile` function to create the axes objects `ax1` and `ax2`. Then create separate scatter plots in the axes by specifying the axes object as the first argument to `scatter3`. + +```{matlab} +load seamount +tiledlayout(2,1) +ax1 = nexttile; +ax2 = nexttile; +scatter3(ax1,x,y,z,'MarkerFaceColor',[0 .75 .75]) +scatter3(ax2,x,y,z,'*') + +fig2plotly(gcf); +``` +{% capture plot_540739337124 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "markers", "visible": true, "name": "", "x": [211.18, 211.28, 211.1, 211.38, 211.45, 211.23, 211.31, 210.98, 211.13, 211.39, 211.06, 211.51, 211.19, 211.26, 211.32, 211.1, 211.01, 211.39, 211.48, 211.17, 211.21, 211.25, 211.29, 210.91, 211.57, 211.15, 211.19, 211.23, 211.27, 211.31, 211.34, 211.06, 211.47, 211.13, 211.17, 211.21, 211.25, 211.29, 211.32, 211.53, 210.96, 211.11, 211.15, 211.19, 211.23, 211.27, 211.3, 211.34, 211.38, 211.04, 211.16, 211.18, 211.2, 211.22, 211.24, 211.26, 211.28, 211.51, 211.6, 211.09, 211.13, 211.15, 211.17, 211.19, 211.2, 211.21, 211.23, 211.25, 211.27, 211.29, 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the scatter series object. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; + +S = repmat([70,50,20],numel(X),1); +C = repmat([1,2,3],numel(X),1); +s = S(:); +c = C(:); + +h = scatter3(x,y,z,s,c); + +fig2plotly(gcf); +``` +{% capture plot_869941032358 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "markers", "visible": true, "name": "", "x": [-0, -0.0975451610080642, -0.191341716182545, -0.277785116509801, -0.353553390593274, -0.415734806151273, -0.461939766255643, -0.490392640201615, -0.5, -0.490392640201615, -0.461939766255643, -0.415734806151273, -0.353553390593274, -0.277785116509801, -0.191341716182545, -0.0975451610080642, -0, -0, -0.0901199777508685, -0.176776695296637, -0.256639983579668, -0.326640741219094, -0.384088878355708, -0.426776695296637, -0.453063723176444, -0.461939766255643, -0.453063723176444, -0.426776695296637, -0.384088878355708, -0.326640741219094, 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Use dot notation to set properties. + +```{matlab} +[X,Y,Z] = sphere(16); +x = [0.5*X(:); 0.75*X(:); X(:)]; +y = [0.5*Y(:); 0.75*Y(:); Y(:)]; +z = [0.5*Z(:); 0.75*Z(:); Z(:)]; + +S = repmat([70,50,20],numel(X),1); +C = repmat([1,2,3],numel(X),1); +s = S(:); +c = C(:); + +h = scatter3(x,y,z,s,c); + +h.MarkerFaceColor = [0 0.5 0.5]; + +fig2plotly(gcf); +``` +{% capture plot_264779026476 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "markers", "visible": true, "name": "", "x": [-0, -0.0975451610080642, -0.191341716182545, -0.277785116509801, -0.353553390593274, -0.415734806151273, -0.461939766255643, -0.490392640201615, -0.5, -0.490392640201615, -0.461939766255643, -0.415734806151273, -0.353553390593274, -0.277785116509801, -0.191341716182545, -0.0975451610080642, -0, -0, -0.0901199777508685, -0.176776695296637, -0.256639983579668, -0.326640741219094, -0.384088878355708, -0.426776695296637, -0.453063723176444, -0.461939766255643, -0.453063723176444, 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plot of cosine values between -π/2 and π/2 with a column vector input. + +```{matlab} +figure +X = linspace(-pi/2,pi/2,40)'; +Z = cos(X); +stem3(Z) + +fig2plotly(gcf); +``` +{% capture plot_939829470345 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", 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[]}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_939829470345 index=939829470345 %} + + +`stem3` plots elements of `Z` against the same x value at equally space y values. + + + + + +## Matrix Input + +Create a 3-D stem plot of sine and cosine values between -π/2 and π/2 with a matrix input. + +```{matlab} +figure +X = linspace(-pi/2,pi/2,40); +Z = [sin(X); cos(X)]; +stem3(Z) + +fig2plotly(gcf); +``` +{% capture plot_645551874973 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", 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raw_json_file=plot_645551874973 index=645551874973 %} + + +`stem3` plots each row of `Z` against the same y value at equally space x values. + + + + + +## Specify Stem Locations with Vector Inputs + +Create a 3-D stem plot and specify the stem locations along a curve. Use `view` to adjust the angle of the axes in the figure. + +```{matlab} +figure +X = linspace(-5,5,60); +Y = cos(X); +Z = X.^2; +stem3(X,Y,Z) +view(-8,30) + +fig2plotly(gcf); +``` +{% capture plot_479463224949 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", 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"textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_479463224949 index=479463224949 %} + + +`X` and `Y` determine the stem locations. `Z` determines the marker heights. + + + + + +## Specify Stem Locations with Matrix Inputs + +Create a 3-D stem plot with matrix data and specify the stem locations in the xy-plane. + +```{matlab} +figure +[X,Y] = meshgrid(0:.1:1); +Z = exp(X+Y); +stem3(X,Y,Z) + +fig2plotly(gcf); +``` +{% capture plot_639316961040 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", 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Use a dashed line style for the stem, set the marker symbols to stars, and set the color to magenta. + +```{matlab} +figure +X = linspace(-pi,pi,40); +Z = cos(X); +stem3(Z,'--*m') + +fig2plotly(gcf); +``` +{% capture plot_647311480293 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(255,0,255)", "width": 1, "dash": "dot"}, "marker": {"size": 2.16, "symbol": "cross", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", 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For example, `'*m'` sets the marker symbol and the color and uses the default line style. + + + +Create a 3-D stem plot and specify the stem locations along a circle. Set the stem to a dotted line style, the marker symbols to stars, and the color to magenta. + +```{matlab} +figure +theta = linspace(0,2*pi); +X = cos(theta); +Y = sin(theta); +Z = theta; +stem3(X,Y,Z,':*m') + +fig2plotly(gcf); +``` +{% capture plot_543885934000 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(255,0,255)", "width": 1, "dash": "dot"}, "marker": {"size": 2.16, "symbol": "cross", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", 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{"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_543885934000 index=543885934000 %} + + +`X` and `Y` determine the stem locations. `Z` determines the marker heights. + + + + +## Additional Style Options + +Create a 3-D stem plot of cosine values between -π and π. Set the marker symbols to squares with green faces and magenta edges. + +```{matlab} +figure +X = linspace(-pi,pi,40); +Z = cos(X); +stem3(Z,'Marker','s',... + 'MarkerEdgeColor','m',... + 'MarkerFaceColor','g') + +fig2plotly(gcf); +``` +{% capture plot_721046620580 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "square", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", 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Call the `tiledlayout` function to create a 2-by-1 tiled chart layout. Call the `nexttile` function to create the axes objects `ax1` and `ax2`. Create separate stem plots in the axes by specifying the axes object as the first argument to `stem3`. + +```{matlab} +X = linspace(-2,2,50); +Y = X.^3; +Z = exp(X); +tiledlayout(2,1) + +% Top plot +ax1 = nexttile; +stem(ax1,X,Z) + +% Bottom plot +ax2 = nexttile; +stem3(ax2,X,Y,Z) + +fig2plotly(gcf); +``` +{% capture plot_522495305777 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "type": "scatter", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(0,113.985,188.955)", "width": 1, "dash": "solid"}, "marker": {"size": 3.6, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(0,113.985,188.955)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", 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index=993704624121 %} + + +Change the color to magenta and set the marker face color to yellow. Use `view` to adjust the angle of the axes in the figure. Use dot notation to set properties. + +```{matlab} +X = linspace(0,2); +Y = X.^3; +Z = exp(X).*cos(Y); +h = stem3(X,Y,Z,'filled'); + +h.Color = 'm'; +h.MarkerFaceColor = 'y'; +view(-10,35) + +fig2plotly(gcf); +``` +{% capture plot_218676632400 %}{% raw %}{"data": [{"scene": "scene1", "type": "scatter3d", "visible": true, "name": "", "mode": "lines+markers", "line": {"color": "rgb(255,0,255)", "width": 1, "dash": "solid"}, "marker": {"size": 2.16, "symbol": "circle", "line": {"width": 1, "color": ["rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", "rgb(255,0,255)", "rgba(0,0,0,0)", "rgba(0,0,0,0)", 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[{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_218676632400 index=218676632400 %} + + + diff --git a/2021-08-04-3d-streamline-plots.md b/2021-08-04-3d-streamline-plots.md new file mode 100644 index 0000000..b4568e6 --- /dev/null +++ b/2021-08-04-3d-streamline-plots.md @@ -0,0 +1,298 @@ +--- +description: How to make 3D Streamline Plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Streamline Plots +order: 15 +page_type: u-guide +permalink: matlab/3d-streamline-plots/ +published: false +thumnail_github: 3d-streamline-plots.png +--- + +## Create 3-D Quiver Plot + +Load sample data that represents air currents over North America. For this example, select a subset of the data. + +```{matlab} +load wind +X = x(5:10,20:25,6:10); +Y = y(5:10,20:25,6:10); +Z = z(5:10,20:25,6:10); +U = u(5:10,20:25,6:10); +V = v(5:10,20:25,6:10); +W = w(5:10,20:25,6:10); +``` + +Create a 3-D quiver plot of the subset you selected. The vectors `X`, `Y`, and `Z` represent the location of the base of each arrow, and `U`, `V`, and `W` represent the directional components of each arrow. By default, the `quiver3` function shortens the arrows so they do not overlap. Call `axis equal` to use equal data unit lengths along each axis. This makes the arrows point in the correct direction. + +```{matlab} +load wind +X = x(5:10,20:25,6:10); +Y = y(5:10,20:25,6:10); +Z = z(5:10,20:25,6:10); +U = u(5:10,20:25,6:10); +V = v(5:10,20:25,6:10); +W = w(5:10,20:25,6:10); + +quiver3(X,Y,Z,U,V,W) +axis equal + +fig2plotly(gcf); +``` +{% capture plot_105798273250 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [100.64109, 100.840191954303, null, 100.64109, 100.963022017496, null, 100.64109, 101.085852152596, null, 100.64109, 101.219848549217, null, 100.64109, 101.36501142308, null, 100.64109, 101.510174260989, null, 102.24389, 102.398326476778, null, 102.24389, 102.498823801209, null, 102.24389, 102.621653864402, null, 102.24389, 102.744483963549, null, 102.24389, 102.867314062695, null, 102.24389, 103.03480967532, null, 103.84669, 103.9564609633, null, 103.84669, 104.045791954303, null, 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To disable automatic scaling so that arrow lengths are determined entirely by `U`, `V`, and `W`, set the `scale` argument to `0`. + +For example, first return the x-, y-, and z-coordinates of a unit sphere with 10-by-10 faces. Calculate the directional components of its surface normals using the `surfnorm` function. Then, create a 3-D quiver plot with no automatic scaling. + +```{matlab} +[X,Y,Z] = sphere(10); +[U,V,W] = surfnorm(X,Y,Z); +quiver3(X,Y,Z,U,V,W,0) +axis equal + +fig2plotly(gcf); +``` +{% capture plot_109697464523 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [-0, -0, null, -0.309016994374947, -0.617993942388356, null, -0.587785252292473, -1.17529504931491, null, -0.809016994374947, -1.61731620263272, null, -0.951056516295154, -1.90094751062613, null, -1, -1.99864538073846, null, -0.951056516295154, -1.90094751062613, null, -0.809016994374947, -1.61731620263272, null, -0.587785252292473, -1.17529504931491, null, -0.309016994374947, -0.617993942388356, null, -0, -0, null, -0, -0, null, -0.25, -0.5, null, -0.475528258147577, -0.951056516295153, null, -0.654508497187474, -1.30901699437495, null, -0.769420884293813, -1.53884176858763, null, 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"xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_109697464523 index=109697464523 %} + + +For comparison, create the plot with automatic scaling. Note that the arrows are shorter and do not overlap. + +```{matlab} +[X,Y,Z] = sphere(10); +[U,V,W] = surfnorm(X,Y,Z); + +figure +quiver3(X,Y,Z,U,V,W) +axis equal + +fig2plotly(gcf); +``` +{% capture plot_63591370975 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [-0, -0, null, -0.309016994374947, -0.396701574419536, null, -0.587785252292473, -0.754514680345982, null, -0.809016994374947, -1.03840425799495, null, -0.951056516295154, -1.22062611836927, null, -1, -1.28340561128114, null, -0.951056516295154, -1.22062611836927, null, -0.809016994374947, -1.03840425799495, null, -0.587785252292473, -0.754514680345982, null, -0.309016994374947, -0.396701574419536, null, -0, -0, null, -0, -0, null, -0.25, -0.32094750968346, null, -0.475528258147577, -0.610478440946313, null, -0.654508497187474, -0.840251488955934, null, -0.769420884293813, 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Use the `quiver3` function to plot the vectors and the `surf` function to plot the surface. + +First, create a grid of x- and y-values that are equally spaced. Use them to calculate z. Then, find the normal vectors. + +```{matlab} +[X,Y] = meshgrid(-2:0.25:2,-1:0.2:1); +Z = X.*exp(-X.^2 - Y.^2); +[U,V,W] = surfnorm(X,Y,Z); +``` + +Display the vectors as a 3-D quiver plot. Then, display the surface in the same axes. Adjust the display so that the vectors appear normal to the surface by calling `axis equal`. + +```{matlab} +[X,Y] = meshgrid(-2:0.25:2,-1:0.2:1); +Z = X.*exp(-X.^2 - Y.^2); +[U,V,W] = surfnorm(X,Y,Z); + +quiver3(X,Y,Z,U,V,W) +hold on +surf(X,Y,Z) +axis equal + +fig2plotly(gcf); +``` +{% capture plot_404579995858 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [-2, -1.98725064431923, null, -2, -1.98174536530044, null, -2, -1.97588175078804, null, -2, -1.97058673690409, null, -2, -1.96687565697606, null, -2, -1.96553915945407, null, -2, -1.96687565697606, null, -2, -1.97058673690409, null, -2, -1.97588175078804, null, -2, -1.98174536530044, null, -2, -1.98725064431923, null, -1.75, -1.72404890565177, null, -1.75, -1.71296798465289, null, -1.75, -1.70129157257833, null, -1.75, -1.6908671329634, null, -1.75, -1.68363310915024, null, -1.75, 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Arrow Color + +Create a 3-D quiver plot and specify a color for the arrows. + +For example, first return the x-, y-, and z- coordinates of a surface. Calculate the directional components of its surface normals using the `surfnorm` function. + +```{matlab} +[X,Y] = meshgrid(-pi/2:pi/8:pi/2,-pi/2:pi/8:pi/2); +Z = sin(X) + cos(Y); +[U,V,W] = surfnorm(Z); +``` + +Then, create a 3-D quiver plot with red arrows. + +```{matlab} +[X,Y] = meshgrid(-pi/2:pi/8:pi/2,-pi/2:pi/8:pi/2); +Z = sin(X) + cos(Y); +[U,V,W] = surfnorm(Z); + +quiver3(X,Y,Z,U,V,W,'r') +axis equal + +fig2plotly(gcf); +``` +{% capture plot_448372912066 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(255.000000,0.000000,0.000000)", "width": 1.25}, "x": [-1.5707963267949, -1.57550574115418, null, -1.5707963267949, -1.57559816233035, null, -1.5707963267949, -1.57571262460067, null, -1.5707963267949, -1.5758356829132, null, -1.5707963267949, -1.57588943299924, null, -1.5707963267949, -1.5758356829132, null, -1.5707963267949, -1.57571262460067, null, -1.5707963267949, -1.57559816233035, null, 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"yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_448372912066 index=448372912066 %} + + + + + +## Specify Axes for 3-D Quiver Plot + +Starting in R2019b, you can display a tiling of plots using the `tiledlayout` and `nexttile` functions. Call the `tiledlayout` function to create a 1-by-2 tiled chart layout. Call the `nexttile` function to create an axes object and return the object as `ax1`. Create the left plot by passing `ax1` to the `quiver3` function. Add a title to the plot by passing the axes to the `title` function. Repeat the process to create the right plot. + +```{matlab} +[X,Y] = meshgrid(-2:0.25:0,-2:0.25:0); +Z1 = -0.5*(X.^2 + Y.^2); +[U1,V1,W1] = surfnorm(Z1); +Z2 = -X.*Y; +[U2,V2,W2] = surfnorm(Z2); + +tiledlayout(1,2) + +% Left plot +ax1 = nexttile; +quiver3(ax1,X,Y,Z1,U1,V1,W1) +axis equal +title(ax1,'Left Plot') + +% Right plot +ax2 = nexttile; +quiver3(ax2,X,Y,Z2,U2,V2,W2) +axis equal +title(ax2,'Right Plot') + +fig2plotly(gcf); +``` +{% capture plot_365816176838 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [-2, -2.18257418583506, null, -2, -2.18624807887189, null, -2, -2.18961818525599, null, -2, -2.19261736493723, null, -2, -2.19518001458971, null, -2, -2.19724546908862, null, -2, -2.19876159799998, null, -2, -2.19968823051973, null, -2, -2.2, null, -1.75, -1.9129670690129, null, -1.75, -1.91638394098953, null, -1.75, -1.91952581789377, null, 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[]}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_763504640849 index=763504640849 %} + + + + +## Modify 3-D Quiver Plot After Creation + +Create a 3-D quiver plot and return the quiver object. Then, remove the arrowheads and add dot markers at the base of each arrow. + +```{matlab} +[X,Y] = meshgrid(-3:0.5:3,-3:0.5:3); +Z = 0.2*(Y.^2 - X.^2); +[U,V,W] = surfnorm(Z); + +q = quiver3(X,Y,Z,U,V,W); +axis equal +q.ShowArrowHead = 'off'; +q.Marker = '.'; + +fig2plotly(gcf); +``` +{% capture plot_627896379614 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "mode": "lines", "visible": true, "name": "", "line": {"color": "rgb(0.000000,113.985000,188.955000)", "width": 1.25}, "x": [-3, -3.35568473105684, null, -3, -3.36763470932857, null, -3, -3.37836212117077, null, -3, -3.3873873584892, null, -3, -3.39424430424366, null, -3, -3.39853747225113, null, -3, -3.4, null, -3, -3.39853747225113, null, -3, -3.39424430424366, null, -3, -3.3873873584892, null, -3, -3.37836212117077, null, -3, -3.36763470932857, null, -3, -3.35568473105684, null, -2.5, -2.80636225777381, null, -2.5, -2.81739681904635, null, -2.5, -2.82736982265936, null, -2.5, -2.83581168220271, null, -2.5, 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"family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_771980385554 index=771980385554 %} + + + +You can also use precalculated vertex data, curl average velocity, and speed to indicate flow. + +```{matlab} +load wind +[sx,sy,sz] = meshgrid(80,20:10:50,0:5:15); +verts = stream3(x,y,z,u,v,w,sx,sy,sz); +cav = curl(x,y,z,u,v,w); +spd = sqrt(u.^2 + v.^2 + w.^2).*.1; +``` + +Using precalculated data enables you to use values other than those calculated from the single data source. In this case, the speed is reduced by a factor of 10 compared to the previous example. + + + + + +## Stream Ribbon With Twist Angle + +Specify a twist angle for the stream ribbon + +```{matlab} +t = 0:.15:15; +verts = {[cos(t)' sin(t)' (t/3)']}; +twistangle = {cos(t)'}; +streamribbon(verts,twistangle); +axis tight +shading interp +view(3) +camlight +lighting gouraud + +fig2plotly(gcf); +``` +{% capture plot_932853570279 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "type": "surface", "x": [[1.10648983107754, 0.893510168922465], [1.10148577813007, 0.876056377742018], [0.97589854055218, 0.934774437699032], [0.821588210291524, 0.97930599441383], [0.715367931026961, 0.935303298792395], [0.657789999202788, 0.805587738544853], [0.606960695966718, 0.636259240574611], [0.527497610662551, 0.467644485120903], [0.411373533501027, 0.313341975452321], [0.268843565134631, 0.169169809051452], [0.113867889972639, 0.0276065133627668], [-0.041910632207761, -0.116331145405707], [-0.18924063466963, 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"tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": false, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-1, -0.5, 0, 0.5, 1], "range": [-1.11896916730902, 1.12260555578607], "mirror": false, "ticktext": ["-1", "-0.5", "0", "0.5", "1"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_932853570279 index=932853570279 %} + + + + +## Plot Streamlines in Slice Plane + +Load the `wind` data set, which loads the three-dimensional arrays `u`, `v`, `w`, `x`, `y`, and `z`. Draw streamlines along the slice plane where `z = 5`. + +```{matlab} +load wind +streamslice(x,y,z,u,v,w,[],[],5) +axis tight + +fig2plotly(gcf); +``` +{% capture plot_972740854003 %}{% raw %}{"data": [{"type": "scatter3d", "scene": "scene1", "visible": true, "name": "", "mode": "lines", "x": [70.34817, 70.50845, 70.66873, 70.82901, 70.98929, 71.14957, 71.30985, 71.47013, 71.63041, 71.79069, 71.95097, 72.11125, 72.27153, 72.43181, 72.59209, 72.75237, 72.91265, 73.07293, 73.23321, 73.39349, 73.55377, 73.71405, 73.87433, 74.03461, 74.19489, 74.35517, 74.51545, 74.67573, 74.83601, 74.99629, 75.15657, 75.31685, 75.47713, 75.63741, 75.79769, 75.95797, 76.11825, 76.27853, 76.43881, 76.59909, 76.75937, 76.91965, 77.07993, 77.24021, 77.40049, 77.56077, 77.72105, 77.88133, 78.04161, 78.20189, 78.36217, 78.52245, 78.68273, 78.84301, 79.00329, 79.16357, 79.32385, 79.48413, 79.64441, 79.80469, 79.96497, 80.1182915409344, 80.2640317094887, 80.4052838984381, 80.5440090089844, 80.6815513678403, 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"borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_972740854003 index=972740854003 %} + + + diff --git a/2021-08-04-3d-subplots.md b/2021-08-04-3d-subplots.md new file mode 100644 index 0000000..17a8f6d --- /dev/null +++ b/2021-08-04-3d-subplots.md @@ -0,0 +1,51 @@ +--- +description: How to make 3D Subplots in MATLAB® with Plotly. +name: 3D Subplots +display_as: multiple_axes +order: 3 +permalink: matlab/3d-subplots/ +thumnail_github: 3d-subplots.png +layout: base +language: matlab +page_type: u-guide +--- + + +## Default 3D plot + +Three-dimensional plots typically display a surface defined by a function in two variables, z = f(x,y) . + +To evaluate z, first create a set of (x,y) points over the domain of the function using meshgrid and then create a surface plot. + +```{matlab} +[X,Y] = meshgrid(-2:.2:2); +Z = X .* exp(-X.^2 - Y.^2); + +surf(X,Y,Z) + +fig2plotly(gcf); +``` +{% capture plot_192028349428 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"yaxis1": {"side": "left", "zeroline": false, "autorange": false, "linecolor": "rgb(38.250000,38.250000,38.250000)", "linewidth": 1, "exponentformat": "none", "tickfont": {"size": 10, "family": "Arial, sans-serif", "color": "rgb(38.250000,38.250000,38.250000)"}, "ticklen": 6.51, "tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [-2, -1, 0, 1, 2], "range": [-2, 2], "mirror": false, "ticktext": ["-2", "-1", "0", "1", "2"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_192028349428 index=192028349428 %} + + + + +## Subplots + + +```{matlab} +t = 0:pi/10:2*pi; +[X,Y,Z] = cylinder(4*cos(t)); +subplot(2,2,1); mesh(X); title('X'); +subplot(2,2,2); mesh(Y); title('Y'); +subplot(2,2,3); mesh(Z); title('Z'); +subplot(2,2,4); mesh(X,Y,Z); title('X,Y,Z'); + +fig2plotly(gcf); +``` +{% capture plot_138874202829 %}{% raw %}{"data": [{"xaxis": "x1", "yaxis": "y1", "type": "surface", "x": [[1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21], [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21], [1, 2, 3, 4, 5, 6, 7, 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%}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_138874202829 index=138874202829 %} + + +Both the `surf` function and its companion mesh display surfaces in three dimensions. surf displays both the connecting lines and the faces of the surface in color. mesh produces wireframe surfaces that color only the lines connecting the defining points. + + diff --git a/2021-08-04-3d-surface-plots.md b/2021-08-04-3d-surface-plots.md new file mode 100644 index 0000000..8f31d1f --- /dev/null +++ b/2021-08-04-3d-surface-plots.md @@ -0,0 +1,156 @@ +--- +description: How to make 3D Surface Plots plots in MATLAB® with Plotly. +display_as: 3d_charts +language: matlab +layout: base +name: 3D Surface Plots +order: 4 +page_type: u-guide +permalink: matlab/3d-surface-plots/ +thumnail_github: 3d-surface-plots.png +--- + +## Create Surface Plot + +Create three matrices of the same size. Then plot them as a surface. The surface plot uses `Z` for both height and color. + +```{matlab} +[X,Y] = meshgrid(1:0.5:10,1:20); +Z = sin(X) + cos(Y); +surf(X,Y,Z); + +fig2plotly(gcf, 'TreatAs', 'surf'); +``` +{% capture plot_696266337083 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 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"linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 5, 10, 15, 20], "range": [0, 20], "mirror": false, "ticktext": ["0", "5", "10", "15", "20"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.5175, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_696266337083 index=696266337083 %} + + + + +## Add Colormap + +Specify the colors for a surface plot by including a fourth matrix input, `C`. The surface plot uses `Z` for height and `C` for color. Specify the colors using a colormap, which uses single numbers to stand for colors on a spectrum. When you use a colormap, `C` is the same size as `Z`. Add a color bar to the graph to show how the data values in `C` correspond to the colors in the colormap. + +```{matlab} +[X,Y] = meshgrid(1:0.5:10,1:20); +Z = sin(X) + cos(Y); +C = X.*Y; +surf(X,Y,Z,C); +colorbar; + +fig2plotly(gcf, 'TreatAs', 'surf'); +``` +{% capture plot_93820026775 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5, 5.5, 6, 6.5, 7, 7.5, 8, 8.5, 9, 9.5, 10], [1, 1.5, 2, 2.5, 3, 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"tickcolor": "rgb(38.250000,38.250000,38.250000)", "tickwidth": 1, "tickangle": -0, "ticks": "outside", "showgrid": true, "gridwidth": 1, "gridcolor": "rgba(38.250000,,38.250000,38.250000,0.150000)", "type": "linear", "showticklabels": true, "tickmode": "array", "tickvals": [0, 5, 10, 15, 20], "range": [0, 20], "mirror": false, "ticktext": ["0", "5", "10", "15", "20"], "titlefont": {"color": "rgb(38.250000,38.250000,38.250000)", "size": 11, "family": "Arial, sans-serif"}, "showline": true, "domain": [0.11, 0.925], "anchor": "x1"}, "annotations": [{"showarrow": false, "xref": "paper", "yref": "paper", "xanchor": "center", "align": "center", "yanchor": "bottom", "text": "<\/b><\/b>", "x": 0.458357142857143, "y": 0.935, "font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_93820026775 index=93820026775 %} + + + + + +## Specify True Colors for Surface Plot + +Specify the colors for a surface plot by including a fourth matrix input, `CO`. The surface plot uses `Z` for height and `CO` for color. Specify the colors using truecolor, which uses triplets of numbers to stand for all possible colors. When you use truecolor, if `Z` is `m`-by-`n`, then `CO` is `m`-by-`n`-by-3. The first page of the array indicates the red component for each color, the second page indicates the green component, and the third page indicates the blue component. + +```{matlab} +[X,Y,Z] = peaks(25); +CO(:,:,1) = zeros(25); % red +CO(:,:,2) = ones(25).*linspace(0.5,0.6,25); % green +CO(:,:,3) = ones(25).*linspace(0,1,25); % blue +surf(X,Y,Z,CO); + +fig2plotly(gcf, 'TreatAs', 'surf'); +``` +{% capture plot_525404403859 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3], [-3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 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"font": {"color": "rgb(0,0,0)", "family": "Arial, sans-serif", "size": 11}, "bordercolor": "rgba(0,0,0,0)", "textangle": 0, "borderwidth": 0.5, "borderpad": 3}]}, "frames": []}{% endraw %}{% endcapture %}{% include posts/ssim_frame.html raw_json_file=plot_525404403859 index=525404403859 %} + + + + +## Modify Surface Plot Appearance + +Create a semitransparent surface by specifying the `FaceAlpha` name-value pair with `0.5` as the value. To allow further modifications, assign the surface object to the variable `s`. + +Use `s` to access and modify properties of the surface object after it is created. For example, hide the edges by setting the `EdgeColor` property. + + +```{matlab} +[X,Y] = meshgrid(-5:.5:5); +Z = Y.*sin(X) - X.*cos(Y); +s = surf(X,Y,Z,'FaceAlpha',0.5); + +s.EdgeColor = 'none'; + +fig2plotly(gcf, 'TreatAs', 'surf'); +``` +{% capture plot_530344218393 %}{% raw %}{"data": [{"scene": "scene1", "type": "surface", "x": [[-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 5], [-5, -4.5, -4, -3.5, -3, -2.5, -2, -1.5, -1, -0.5, 0, 0.5, 1, 1.5, 2, 2.5, 3, 3.5, 4, 4.5, 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