Superconvergence of finite element method for parabolic problem.

Kwak, Do Y.; Lee, Sungyun; Li, Qian

Displaying similar documents to “Superconvergence of finite element method for parabolic problem.”

Superconvergence of a finite element method for linear integro-differential problems.

Kwak, Do Y., Lee, Sungyun, Li, Qian (2000)

International Journal of Mathematics and Mathematical Sciences

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Regularization method for parabolic equation with variable operator.

Burmistrova, Valentina (2005)

Journal of Applied Mathematics

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The initial boundary value problem of a mixed-typed hemivariational inequality.

Guo, Xingming (2001)

International Journal of Mathematics and Mathematical Sciences

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On local motion of a compressible barotropic viscous fluid bounded by a free surface

W. Zajączkowski (1992)

Banach Center Publications

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We consider the motion of a viscous compressible barotropic fluid in ℝ³ bounded by a free surface which is under constant exterior pressure, both with surface tension and without it. In the first case we prove local existence of solutions in anisotropic Hilbert spaces with noninteger derivatives. In the case without surface tension the anisotropic Sobolev spaces with integration exponent p > 3 are used to omit the coefficients which are increasing functions of 1/T, where T is the...

A direct global superconvergence analysis for Sobolev and viscoelasticity type equations

Qun Lin, Shu Hua Zhang (1997)

Applications of Mathematics

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In this paper we study the finite element approximations to the Sobolev and viscoelasticity type equations and present a direct analysis for global superconvergence for these problems, without using Ritz projection or its modified forms.