We analyze the pseudospectral approximation of fourth order problems. We give convergence results in the one dimensional case. Numerical experiments are shown in two dimensions for the approximation of the rhombic plate bending problem. Eigenvalues and preconditioning are also investigated.

SOME RESULTS ABOUT THE PSEUDOSPECTRAL APPROXIMATION OF ONE-DIMENSIONAL 4TH-ORDER PROBLEMS / Funaro, Daniele; W., Heinrichs. - In: NUMERISCHE MATHEMATIK. - ISSN 0029-599X. - STAMPA. - 58:(1990), pp. 399-418. [10.1007/BF01385633]

SOME RESULTS ABOUT THE PSEUDOSPECTRAL APPROXIMATION OF ONE-DIMENSIONAL 4TH-ORDER PROBLEMS

FUNARO, Daniele;
1990

Abstract

We analyze the pseudospectral approximation of fourth order problems. We give convergence results in the one dimensional case. Numerical experiments are shown in two dimensions for the approximation of the rhombic plate bending problem. Eigenvalues and preconditioning are also investigated.
1990
58
399
418
SOME RESULTS ABOUT THE PSEUDOSPECTRAL APPROXIMATION OF ONE-DIMENSIONAL 4TH-ORDER PROBLEMS / Funaro, Daniele; W., Heinrichs. - In: NUMERISCHE MATHEMATIK. - ISSN 0029-599X. - STAMPA. - 58:(1990), pp. 399-418. [10.1007/BF01385633]
Funaro, Daniele; W., Heinrichs
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11380/761493
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