Maximum principles for \(P_1\)-conforming finite element approximations of quasi-linear second order elliptic equations (Q2903004)
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scientific article; zbMATH DE number 6070589
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Maximum principles for \(P_1\)-conforming finite element approximations of quasi-linear second order elliptic equations |
scientific article; zbMATH DE number 6070589 |
Statements
23 August 2012
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finite element methods
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maximum principles
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discrete maximum principles
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quasi-linear elliptic equations
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De Giorgi iterative methods
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Maximum principles for \(P_1\)-conforming finite element approximations of quasi-linear second order elliptic equations (English)
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The authors are concerned with discrete maximum principles for \(P_1\)-conforming finite element approximations applied to some quasi-linear second order elliptic equations. The existence of discrete maximum principles essentially depends on some geometrical properties, i.e., angle conditions, associated to the triangulation of the problem domain.
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