\(\Gamma\)-convergence, minimizing movements and generalized mean curvature evolution (Q1894158)
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scientific article; zbMATH DE number 775640
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(\Gamma\)-convergence, minimizing movements and generalized mean curvature evolution |
scientific article; zbMATH DE number 775640 |
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\(\Gamma\)-convergence, minimizing movements and generalized mean curvature evolution (English)
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14 August 1995
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This paper shows that viscosity solutions to curvature evolution equations may be obtained as limits of minimizers for \(\Gamma\)-limits of inhomogeneous anisotropic singular perturbations for certain nonconvex variational problems. The Euler-Lagrange equation satisfied by each of the minimizers is derived. The approach is a combination of the ``level- set'' and ``distance function'' approaches.
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viscosity solutions
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curvature evolution equations
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0.9025278
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0.8890641
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0.8854513
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0.8819828
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0.8818906
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0.8799894
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0.87989116
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0.8789224
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