Convergence des variables duales dans des problèmes de transmission à travers des couches minces par des méthodes d'épi-convergence. (Convergence of dual variables in problems of transmission through thin layers by epi-convergence methods) (Q1087822)
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scientific article; zbMATH DE number 3988072
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Convergence des variables duales dans des problèmes de transmission à travers des couches minces par des méthodes d'épi-convergence. (Convergence of dual variables in problems of transmission through thin layers by epi-convergence methods) |
scientific article; zbMATH DE number 3988072 |
Statements
Convergence des variables duales dans des problèmes de transmission à travers des couches minces par des méthodes d'épi-convergence. (Convergence of dual variables in problems of transmission through thin layers by epi-convergence methods) (English)
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1986
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The asymptotic behaviour of a sequence of boundary value problems, depending on a parameter \(\epsilon\to 0\), is studied in the framework of epi-convergence methods. By a perturbation of the initial problems, one obtains the dual problems, which have physical meaning. The convergence of dual variables is studied. A result is presented concerning the weak sequential epi-convergence in non-reflexive spaces. Applications are given for problems with thin layers of weak or strong conductivity.
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homogenization
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epi-convergence
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dual problems
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0.81563264
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0.8132696
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0.8131971
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0.81162083
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0.81091595
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