A surface in \(W^{2,p}\) is a locally Lipschitz-continuous function of its fundamental forms in \(W^{1,p}\) and \(L^p\), \(p>2\) (Q1732999)
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scientific article; zbMATH DE number 7041765
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A surface in \(W^{2,p}\) is a locally Lipschitz-continuous function of its fundamental forms in \(W^{1,p}\) and \(L^p\), \(p>2\) |
scientific article; zbMATH DE number 7041765 |
Statements
A surface in \(W^{2,p}\) is a locally Lipschitz-continuous function of its fundamental forms in \(W^{1,p}\) and \(L^p\), \(p>2\) (English)
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26 March 2019
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nonlinear Korn inequalities
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differential geometry of surfaces
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fundamental forms
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