Free Access
Issue
ESAIM: M2AN
Volume 27, Number 1, 1993
Page(s) 55 - 63
DOI https://doi.org/10.1051/m2an/1993270100551
Published online 31 January 2017
  1. G. A. BAKER and J. H. BRAMBLE Semidiscrete and single step fully discrete approximations for second order hyperbolic equations, RAIRO Modél. Math. Anal. Numer., V. 13, 1979, pp. 75-100. [EuDML: 193340] [MR: 533876] [Zbl: 0405.65057]
  2. L. A. BALES, 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. J. H. BRAMBLE and A. H. SCHATZ, 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. T. GEVECI, 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. C. JOHNSON and U. NAVERT, 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. P. D. LAX and M. S. MOCK, 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. V. THOMEE, Galerkin Finite Methods for Parabolic Problems, Springer-Verlag, 1984. [MR: 744045] [Zbl: 0528.65052]

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