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Carlo Beenakker
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there is a very large literature, you could start for example from a textbook; an overview of numerical methods is given herehere:

In this paper, we present a critical comparison of the suitability of several numerical methods, level set, moving grid and phase field model, to address two well-known Stefan problems in phase transformation studies: melting of a pure phase and diffusional solid-state phase transformations in a binary system. Similarity solutions are applied to verify the numerical results.

there is a very large literature, you could start for example from a textbook; an overview of numerical methods is given here:

In this paper, we present a critical comparison of the suitability of several numerical methods, level set, moving grid and phase field model, to address two well-known Stefan problems in phase transformation studies: melting of a pure phase and diffusional solid-state phase transformations in a binary system. Similarity solutions are applied to verify the numerical results.

there is a very large literature, you could start for example from a textbook; an overview of numerical methods is given here:

In this paper, we present a critical comparison of the suitability of several numerical methods, level set, moving grid and phase field model, to address two well-known Stefan problems in phase transformation studies: melting of a pure phase and diffusional solid-state phase transformations in a binary system. Similarity solutions are applied to verify the numerical results.

Source Link
Carlo Beenakker
  • 188.1k
  • 18
  • 448
  • 651

there is a very large literature, you could start for example from a textbook; an overview of numerical methods is given here:

In this paper, we present a critical comparison of the suitability of several numerical methods, level set, moving grid and phase field model, to address two well-known Stefan problems in phase transformation studies: melting of a pure phase and diffusional solid-state phase transformations in a binary system. Similarity solutions are applied to verify the numerical results.