Problem 1284. Animated GIF Creator

Created by Richard Zapor

Solve Later

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The response was a splendid implementation. There are multiple links inside mathworks on Animated GIF creation.</w:t></w:r><w:r><w:t> </w:t></w:r><w:hyperlink w:docLocation=\"http://www.mathworks.com/support/solutions/en/data/1-48KECO/\"><w:r><w:t>Mathworks Create a GIF</w:t></w:r></w:hyperlink><w:r><w:t>, </w:t></w:r><w:r><w:t> </w:t></w:r><w:hyperlink w:docLocation=\"http://www.mathworks.com/matlabcentral/fileexchange/21944-animated-gif/content/Animated_GIF/html/AnimatedGif.html\"><w:r><w:t>Mathworks File Exchange GIF</w:t></w:r></w:hyperlink></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:t>The Function Template example is courtesy of Team. I added a few comments. This implementation uses refreshdata and imwrite.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"-1\"/><w:attr w:name=\"width\" w:val=\"-1\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:rPr><w:b/></w:rPr><w:t>Other methods of GIF creation are welcome. Place a comment with your favorite GIF method and I will try to add example GIF outputs. (Max size 256x256)</w:t></w:r></w:p></w:body></w:document>"},{"partUri":"/matlab/output.xml","contentType":"text/xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\" standalone=\"no\" ?><embeddedOutputs><metaData><evaluationState>manual</evaluationState><layoutState>code</layoutState><outputStatus>ready</outputStatus></metaData><outputArray type=\"array\"/><regionArray 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"}]}

This Challenge is to execute the Function Template which has a fully functional Animated GIF creator of a shape related to a Zernike polynomial, as seen below.Based on the Elastic Collision 1 - D I asked my Team how to create a GIF using Matlab. The response was a splendid implementation. There are multiple links inside mathworks on Animated GIF creation. <a href = "http://www.mathworks.com/support/solutions/en/data/1-48KECO/">Mathworks Create a GIF</a>, <a href = "http://www.mathworks.com/matlabcentral/fileexchange/21944-animated-gif/content/Animated_GIF/html/AnimatedGif.html">Mathworks File Exchange GIF</a>The Function Template example is courtesy of Team. I added a few comments.
This implementation uses refreshdata and imwrite.<img src = "https://sites.google.com/site/razapor/matlab_cody/Zernike_n80_32_256.gif?attredirects=0">Other methods of GIF creation are welcome. Place a comment with your favorite GIF method and I will try to add example GIF outputs. (Max size 256x256)

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Last Solution submitted on Oct 31, 2020

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Problem 1284. Animated GIF Creator

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Problem 1284. Animated GIF Creator

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Last 200 Solutions

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Problem Recent Solvers17

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