A-priori Error Estimates of Galerkin Backward Differentiation Methods in Time-Inhomogeneous Parabolic Problem.
E. Gekeler (1978)
Numerische Mathematik
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Displaying similar documents to “Error Estimates for Semidiscrete Galerkin Type Approximations for Semilinear Evolution Equations with Nonsmooth Initial Data.”
A-priori Error Estimates of Galerkin Backward Differentiation Methods in Time-Inhomogeneous Parabolic Problem.
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Mitsuhiro T. Nakao (1985)
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A posteriori error estimates of the discontinuous Galerkin method for parabolic problem
Šebestová, Ivana, Dolejší, Vít
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We deal with a posteriori error estimates of the discontinuous Galerkin method applied to the nonstationary heat conduction equation. The problem is discretized in time by the backward Euler scheme and a posteriori error analysis is based on the Helmholtz decomposition.
A posteriori error estimates for linear equations.
Giles Auchmuty (1992)
Numerische Mathematik
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Goal oriented a posteriori error estimates for the discontinuous Galerkin method
Dolejší, Vít, Roskovec, Filip
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This paper is concerned with goal-oriented a posteriori error estimates for discontinous Galerkin discretizations of linear elliptic boundary value problems. Our approach combines the Dual Weighted Residual method (DWR) with local weighted least-squares reconstruction of the discrete solution. This technique is used not only for controlling the discretization error, but also to track the influence of the algebraic errors. We illustrate the performance of the proposed method by numerical...
Maximum-Norm Stability and Error Estimates in Galerkin Methods for Parabolic Equations in One Space Variable
V. Thomée, L.B. Wahlbin (1983)
Numerische Mathematik
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On the Convergence of the Galerkin Method for Nonsmooth Solutions of Integral Equations.
J. Saranen, K. Ruotsalainen (1989)
Numerische Mathematik
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