A conjugate gradient method and a multigrid algorithm for Morley s finite element approximation of the biharmonic equation

Numerische Mathematik

Volumn 50, Issue 5, 1987, Pages 567-586

  Peisker, P ^a   Braess, D ^a  

^a RUHR UNIVERSITY BOCHUM   (Germany)

Author keywords

Subject Classifications: AMS(MOS): 65N30, CR: G1.8

Indexed keywords

EID: 0000971621     PISSN: 0029599X     EISSN: 09453245     Source Type: Journal    
DOI: 10.1007/BF01408577     Document Type: Article

References (15)

1. Mixed and nonconforming finite element methods: Implementation, postprocessing and error estimates
2. Analysis of mixed methods using mesh dependent norms
3. An optimal order process for solving finite element equations
4. On the boundary value problem of the biharmonic operator on domains with angular corners
5. Numerical study of a dual iterative method for solving a finite element approximation of the biharmonic equation
6. A new convergence proof for the multigrid method including the V-cycle
7. On the numerical solution of the biharmonic equation and the role of squaring matrices for preconditioning
8. Some nonconforming finite elements for the plate bending problem
9. The triangular equilibrium element in the solution of plate bending problems
10. On nonconforming and mixed finite element methods for plate bending problems. The linear case
11. Solution of large systems of equations by conjugate type methods