Nonlinear elliptic problems are important to Mathematics, Science and Engineering. This is the first and only book to handle systematically the different numerical methods for these problems. Several long open problems are solved here for the first time.
Nonlinear elliptic problems are important to Mathematics, Science and Engineering. This is the first and only book to handle systematically the different numerical methods for these problems. Several long open problems are solved here for the first time.
Professor Klaus Boehmer took his PhD in Pure and Applied Mathematics in 1969 at the University of Karlsruhe, Germany. He then worked in various universities in Germany and the USA, before becoming full professor at Phillipps University, Marburg, Germany in 1980. He has been a visiting professor at universities in China, the USA and Canada. He retired in 2001.
Inhaltsangabe
I: ANALYTICAL RESULTS 1: From Linear to Nonlinear Equations, Fundamental Results 2: Analysis for Linear and Nonlinear Elliptic Problems II: NUMERICAL METHODS 3: A General Discretization Theory 4: O. Davydov: Finite Element Methods 5: Nonconforming Finite Element Methods 6: W. Doerfler: Adaptive Finite Element Methods 7: V. Dolejsi: Discontinuous Galerkin Methods (DCGMs) 8: Finite Difference Methods 9: S. Dahlke and T. Raasch: Variational Methods for Wavelets
I: ANALYTICAL RESULTS 1: From Linear to Nonlinear Equations, Fundamental Results 2: Analysis for Linear and Nonlinear Elliptic Problems II: NUMERICAL METHODS 3: A General Discretization Theory 4: O. Davydov: Finite Element Methods 5: Nonconforming Finite Element Methods 6: W. Doerfler: Adaptive Finite Element Methods 7: V. Dolejsi: Discontinuous Galerkin Methods (DCGMs) 8: Finite Difference Methods 9: S. Dahlke and T. Raasch: Variational Methods for Wavelets
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