Homogenisation of a two-phase problem with nonlinear dynamic Wentzell-interface condition for connected-disconnected porous media (Q6622954)
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scientific article; zbMATH DE number 7930484
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Homogenisation of a two-phase problem with nonlinear dynamic Wentzell-interface condition for connected-disconnected porous media |
scientific article; zbMATH DE number 7930484 |
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Homogenisation of a two-phase problem with nonlinear dynamic Wentzell-interface condition for connected-disconnected porous media (English)
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23 October 2024
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The author investigates the solvability and (periodic) bomogenization asymptotics of a reaction-diffusion system that is partly defined on bulk domains and partly on smooth interfaces. The presence of diffusion terms in both cases (i.e. in both bulk and interface) facilitates the finding of sufficient compactness to allow for the passage to the homogenization limit in the nonlinear reaction terms. The paper is excellently written, the author provides the right details so that his story can be followed.
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homogenisation
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two-scale convergence
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reaction-diffusion equations
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nonlinear interface conditions
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surface diffusion
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