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Discontinuous Galerkin finite element method for plate contact problem with frictional boundary conditions
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R. An
Published/Copyright:
October 7, 2014
Abstract
- In this paper, we deal with the discontinuous Galerkin finite element method for the plate contact problem with the frictional boundary conditions. The weak formulation is the variational inequality problem of the second kind. In virtue of the special discrete variational formulation, the error estimate in the broken H2 norm is derived between the discontinuous approximation solution and the exact solution.
Keywords: plate contact problem; frictional boundary conditions; discontinuous Galerkin finite element method; error estimates
Published Online: 2014-10-7
Published in Print: 2014-10-1
© 2014 by Walter de Gruyter Berlin/Boston
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Articles in the same Issue
- Frontmatter
- Discontinuous Galerkin finite element method for plate contact problem with frictional boundary conditions
- A non-conforming composite quadrilateral finite element pair for feedback stabilization of the Stokes equations
- Polyhedral Gauß–Seidel converges
- On the best approximate (P,Q)-orthogonal symmetric and skew-symmetric solution of the matrix equation AXB=C
Keywords for this article
plate contact problem;
frictional boundary conditions;
discontinuous Galerkin finite element method;
error estimates
Articles in the same Issue
- Frontmatter
- Discontinuous Galerkin finite element method for plate contact problem with frictional boundary conditions
- A non-conforming composite quadrilateral finite element pair for feedback stabilization of the Stokes equations
- Polyhedral Gauß–Seidel converges
- On the best approximate (P,Q)-orthogonal symmetric and skew-symmetric solution of the matrix equation AXB=C
