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Parallel multilevel data structures for a nonconforming finite element problem on unstructured meshes
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V. Chugunov
Published/Copyright:
2003
A parallel version of a multigrid method [Z. Chen, On the convergence of Galerkin-multigrid methods for nonconforming finite elements. East-West J. Numer. Math. (1999) 7, No. 2, 79–104.] for a face-oriented nonconforming finite element space is considered. Primary attention is focused on a data structure providing simple implementation. In particular, a technique of parallelization is derived in a logically consistent way from a set of a priori formulated requirements to the parallel implementation.
Published Online: --
Published in Print: 2003-02-01
Copyright 2003, Walter de Gruyter
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Articles in the same Issue
- Parallel multilevel data structures for a nonconforming finite element problem on unstructured meshes
- Symmetric Runge-Kutta methods and their stability
- On nature and structure of atmospheric circulation anomalies in opposite seasons
- On two-sided error estimates for approximate solutions of problems in the linear theory of elasticity
Articles in the same Issue
- Parallel multilevel data structures for a nonconforming finite element problem on unstructured meshes
- Symmetric Runge-Kutta methods and their stability
- On nature and structure of atmospheric circulation anomalies in opposite seasons
- On two-sided error estimates for approximate solutions of problems in the linear theory of elasticity
