An $H^{ - 1} $ Galerkin Method for Parabolic Problems in a Single Space Variable
Author:
Publisher
Society for Industrial & Applied Mathematics (SIAM)
Subject
Numerical Analysis,Applied Mathematics,Computational Mathematics
Link
http://epubs.siam.org/doi/pdf/10.1137/0712060
Reference4 articles.
1. Rayleigh-Ritz-Galerkin methods for dirichlet's problem using subspaces without boundary conditions
2. Some superconvergence results for an H1-Galerkin procedure for the heat equation
3. H1-Galerkin Methods for the Laplace and Heat Equations
4. An H−1-Galerkin Procedure for the Two-Point Boundary Value Problem
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1. A high-order HDG method for the Biot’s consolidation model;Computers & Mathematics with Applications;2019-01
2. Error estimates and step-size control for the approximate solution of a first order evolution equation;ESAIM: Mathematical Modelling and Numerical Analysis;1991
3. L∞ ERROR ESTIMATES AND SUPERCONVERGENCE RESULTS FOR A COLLOCATION-H-1-GALERKIN METHOD FOR ELLIPTIC EQUATIONS;Memoirs of the Faculty of Science, Kyushu University. Series A, Mathematics;1985
4. On the $H^{ - 1} $-Galerkin Method for Second-Order Linear Two-Point Boundary Value Problems;SIAM Journal on Numerical Analysis;1984-04
5. An error estimate for theH −1 Galerkin method for a parabolic problem with non-smooth initial data;Calcolo;1982-06
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