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• W2969246578 abstract "The adaptive nonconforming Morley finite element method (FEM) approximates a regular solution to the von Karman equations with optimal convergence rates for sufficiently fine triangulations and small bulk parameter in the Dorfler marking. This follows from the general axiomatic framework with the key arguments of stability, reduction, discrete reliability, and quasiorthogonality of an explicit residual-based error estimator. Particular attention is on the nonlinearity and the piecewise Sobolev embeddings required in the resulting trilinear form in the weak formulation of the nonconforming discretisation. The discrete reliability follows with a conforming companion for the discrete Morley functions from the medius analysis. The quasiorthogonality also relies on a novel piecewise $H^1$ a~priori error estimate and a careful analysis of the nonlinearity." @default.
• W2969246578 created "2019-08-29" @default.
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• W2969246578 date "2019-08-21" @default.
• W2969246578 modified "2023-09-27" @default.
• W2969246578 title "Adaptive Morley FEM for the von K'{a}rm'{a}n equations with optimal convergence rates" @default.
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