Finite element approximation of a non-Lipschitz nonlinear eigenvalue problem
Author:
Publisher
EDP Sciences
Subject
Applied Mathematics,Modelling and Simulation,Numerical Analysis,Analysis,Computational Mathematics
Link
http://www.esaim-m2an.org/10.1051/m2an/1992260506271/pdf
Reference15 articles.
1. ARONSON D. G. and PELETIER L. A, 1981, Large time behaviour of solutions of the porous medium equation in bounded domains J. Differ. Eq, 39, 378-412.0475.35059
2. BARRETT J. W. and ELLIOTT C. M., 1989, Finite element approximation of a plasma equilibrium problem IMA J. Numer Anal., 9, 443-464.0681.76114
3. BARRETT J. W and ELLIOTT C M., 1991, Finite element approximation of a free boundary problem arising in the theory of liquid drops and plasma physics R.A.I.R.O. M2.A N., 25, 213-252.1936260709.76086
4. BARRETT J. W. and SHANAHAN R. M., 1991, Finite element approximation of a model reaction-diffusion equation with a non-Lipschitz nonlinearity. Numer. Math., 59, 217-242.1335460735.65078
5. CALOZ G., 1991, Approximation by finite element method of the model plasma problem R.A.I.R.O. M2.A.N., 25, 49-66.1936210712.76069
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