## Abstract We treat the finite volume element method (FVE) for solving general second order elliptic problems as a perturbation of the linear finite element method (FEM), and obtain the optimal __H__^1^ error estimate, __H__^1^ superconvergence and __L__^__p__^ (1 < __p__ β€ β) error estimates betw
Error estimates for mixed finite element methods for nonlinear parabolic problems
β Scribed by So-Hsiang Chou; Qian Li
- Publisher
- John Wiley and Sons
- Year
- 1992
- Tongue
- English
- Weight
- 415 KB
- Volume
- 8
- Category
- Article
- ISSN
- 0749-159X
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π SIMILAR VOLUMES
## Abstract In this article a standard mortar finite element method and a mortar element method with Lagrange multiplier are used for spatial discretization of a class of parabolic initialβboundary value problems. Optimal error estimates in __L__^__β__^(__L__^2^) and __L__^__β__^(__H__^1^)βnorms fo
## Abstract In this article we construct and analyze a mixed finite volume method for secondβorder nonlinear elliptic problems employing __H__(div; Ξ©)βconforming approximations for the vector variable and completely discontinuous approximations for the scalar variable. The main attractive feature o