A normalized two-dimensional 2-D multile¨el fast multi-( ) ( ) pole algorithm MLFMA with a computational complexity of O N for ( ) the quasistatic ¨ery low-frequency case is de¨eloped. This normalized 2-D MLFMA can be used not only independently as in the quasi-static case, but also to sol¨e large-s
NEW NUMERICAL INTEGRATION SCHEMES FOR APPLICATIONS OF GALERKIN BEM TO 2-D PROBLEMS
✍ Scribed by A. AIMI; M. DILIGENTI; G. MONEGATO
- Publisher
- John Wiley and Sons
- Year
- 1997
- Tongue
- English
- Weight
- 237 KB
- Volume
- 40
- Category
- Article
- ISSN
- 0029-5981
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✦ Synopsis
We consider hypersingular integral formulation of some elasticity and potential boundary value problems on 2-D domains. In particular, we consider all integrals whose evaluation is required when the equations are solved by a Galerkin BEM based on piecewise polynomial approximants of arbitrary local degrees. In order to compute these integrals, we use very e cient formulas recently proposed, which require the user to deÿne a mesh, not necessarily uniform, on the boundary and specify the local degrees of the approximant. These rules are quite suitable for the construction of h-p version of the BEM. Implementation of h-, p-and h-p methods are applied to some classical problems and several numerical results are presented.
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