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Isogeometric analysis for numerical approximation of the Cahn-Halliard equation using the implicit scheme and the generalized alpha method.

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IGA-Bspline-Cahn-Haliard

Isogeometric analysis for numerical approximation of the Cahn-Halliard equation using the implicit scheme and the generalized alpha method.

Please install pyccel and start enjoying your research with a simple implementation using simplines

For your analysis You can find and install the following packages from the url

For pyccel :

https://github.com/pyccel/pyccel

For simplines :

https://github.com/Bahari95/simplines

For Cahn-Haliard, See

https://doi.org/10.1016/j.cma.2008.05.003

alpha = 6000 using degree $= 2$ and number of cells $= 64$ [Generalized-Alpha method]

GIF

alpha = 3000 using degree $= 3$ and number of cells $= 32$ [implicit scheme]

GIF

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Isogeometric analysis for numerical approximation of the Cahn-Halliard equation using the implicit scheme and the generalized alpha method.

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