NDLI: Gradient-Finite Element Method for Nonlinear Neumann Problems

Content Provider	Scilit
Author	Faragó, I. Karátson, J.
Copyright Year	2001
Description	We consider the numerical solution of quasilinear elliptic Neumann problems. The basic difficulty is the non-injectivity of the operator, which can be overcome by suitable factorization. We extend the gradient-finite element method (GFEM), introduced earlier by the authors for Dirichlet problems, to the Neumann problem. The algorithm is constructed and its convergence is proved.
Related Links	http://www.heldermann-verlag.de/jaa/jaa07/jaa07017.pdf
Ending Page	269
Page Count	13
Starting Page	257
ISSN	14256908
e-ISSN	18696082
DOI	10.1515/jaa.2001.257
Journal	Journal of Applied Analysis
Issue Number	2
Volume Number	7
Language	English
Publisher	Walter de Gruyter GmbH
Publisher Date	2001-01-01
Access Restriction	Open
Subject Keyword	Journal of Applied Analysis Condensed Matter Physics Neumann Boundary Value Problems Gradient-finite Element Method Non-injective Nonlinear Operator Factorization Journal: Journal of Applied Analysis, Vol- 7
Content Type	Text
Resource Type	Article
Subject	Applied Mathematics Mathematical Physics Computational Theory and Mathematics Statistics, Probability and Uncertainty

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Gradient-Finite Element Method for Nonlinear Neumann Problems