Finite Element Error Estimates for Non-Linear Elliptic Equations of Monotone Type.

S.-S. Chow

Numerische Mathematik (1989)

  • Volume: 54, Issue: 4, page 373-394
  • ISSN: 0029-599X; 0945-3245/e

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Chow, S.-S.. "Finite Element Error Estimates for Non-Linear Elliptic Equations of Monotone Type.." Numerische Mathematik 54.4 (1989): 373-394. <http://eudml.org/doc/133324>.

@article{Chow1989,
author = {Chow, S.-S.},
journal = {Numerische Mathematik},
keywords = {finite element method; second order elliptic boundary value problems of divergence form; gradient nonlinearity; error estimates; shock-free airfoil design; seepage through coarse grained porous media; glaciological problems; variational formulations; well-posed; continuity and monotonicity inequalities; energy norm},
number = {4},
pages = {373-394},
title = {Finite Element Error Estimates for Non-Linear Elliptic Equations of Monotone Type.},
url = {http://eudml.org/doc/133324},
volume = {54},
year = {1989},
}

TY - JOUR
AU - Chow, S.-S.
TI - Finite Element Error Estimates for Non-Linear Elliptic Equations of Monotone Type.
JO - Numerische Mathematik
PY - 1989
VL - 54
IS - 4
SP - 373
EP - 394
KW - finite element method; second order elliptic boundary value problems of divergence form; gradient nonlinearity; error estimates; shock-free airfoil design; seepage through coarse grained porous media; glaciological problems; variational formulations; well-posed; continuity and monotonicity inequalities; energy norm
UR - http://eudml.org/doc/133324
ER -

Citations in EuDML Documents

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  1. Sum S. Chow, Graham F. Carey, Michael L. Anderson, Finite element approximations of a glaciology problem
  2. Sum S. Chow, Graham F. Carey, Michael L. Anderson, Finite element approximations of a glaciology problem
  3. D. Sandri, Sur l'approximation numérique des écoulements quasi-newtoniens dont la viscosité suit la loi puissance ou la loi de Carreau
  4. W. B. Liu, John W. Barrett, Quasi-norm error bounds for the finite element approximation of some degenerate quasilinear elliptic equations and variational inequalities
  5. Boris Andreianov, Franck Boyer, Florence Hubert, Finite volume schemes for the p-laplacian on cartesian meshes
  6. Boris Andreianov, Franck Boyer, Florence Hubert, Finite volume schemes for the p-Laplacian on Cartesian meshes
  7. Jérôme Droniou, Finite volume schemes for fully non-linear elliptic equations in divergence form
  8. Miloslav Feistauer, Karel Najzar, Karel Švadlenka, On a parabolic problem with nonlinear Newton boundary conditions
  9. Jérôme Droniou, Finite volume schemes for fully non-linear elliptic equations in divergence form

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