@article{M2AN_1993__27_1_55_0,
author = {Bales, L. A.},
title = {Semidiscrete and single step fully discrete finite element approximations for second order hyperbolic equations with nonsmooth solutions},
journal = {ESAIM: Mathematical Modelling and Numerical Analysis - Mod\'elisation Math\'ematique et Analyse Num\'erique},
volume = {27},
year = {1993},
pages = {55-63},
mrnumber = {1204628},
zbl = {0766.65082},
language = {en},
url = {http://dml.mathdoc.fr/item/M2AN_1993__27_1_55_0}
}
Bales, L. A. Semidiscrete and single step fully discrete finite element approximations for second order hyperbolic equations with nonsmooth solutions. ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique, Tome 27 (1993) pp. 55-63. http://gdmltest.u-ga.fr/item/M2AN_1993__27_1_55_0/
[1] and Semidiscrete and single step fully discrete approximations for second order hyperbolic equations, RAIRO Modél. Math. Anal. Numer., V. 13, 1979, pp. 75-100. | Numdam | MR 533876 | Zbl 0405.65057
[2] , Finite element computations for second order hyperbolic equations with nonsmooth solutions, Comm. in App. Num. Meth., V. 5, 1989, pp. 383-388. | Zbl 0679.65086
[3] and , Higher order local accuracy by averaging in the finite element method, Math. Comp., V. 31, 1977, pp. 94-111. | MR 431744 | Zbl 0353.65064
[4] , On the convergence of Galerkin approximation schemas for second-order hyperbolic equations in energy and negative norms, Math. Comp., V. 42, 1984, pp.393-415. | MR 736443 | Zbl 0553.65082
[5] and , An analysis of some finite element methods for advection-diffusion problems, in Analytical and Numerical Approaches to Asymptotic Problems in Analysis, L. S. Frank and A. van der Sluis (Eds), North-Holland, 1981, pp. 99-116. | MR 605502 | Zbl 0455.76081
[6] and , The computation of discontinuous solutions of linear hyperbolic equations, Comm Pure Appl. Math., V. 31, 1978, pp. 423-430. | MR 468216 | Zbl 0362.65075
[7] , Galerkin Finite Methods for Parabolic Problems, Springer-Verlag, 1984. | MR 744045 | Zbl 0528.65052