Accurate numerical integration of singular boundary element kernels over boundaries with curvature
β Scribed by Meng H. Lean; A. Wexler
- Publisher
- John Wiley and Sons
- Year
- 1985
- Tongue
- English
- Weight
- 867 KB
- Volume
- 21
- Category
- Article
- ISSN
- 0029-5981
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π SIMILAR VOLUMES
The paper concentrates on the numerical evaluation of nearly singular kernel integrals commonly encountered in boundary element analysis. Limitations of the method developed recently by Huang and Cruse (1993) for the direct evaluation of nearly singular kernel integrals are analysed and pointed out.
## Abstract An analytical integration method for evaluating the singular integrals arising in the construction of symmetric boundary element models is proposed, referring to the analysis of Kirchhoff plates. Kernels involved in the symmetric boundary formulation of Kirchhoff plates exhibit singular
## Abstract This paper presents a study of the performance of the nonβlinear coβordinate transformations in the numerical integration of weakly singular boundary integrals. A comparison of the smoothing property, numerical convergence and accuracy of the available nonβlinear polynomial transformati
The paper attempts to improve the efficiency of a general method developed previously for computing nearly singular kernel integrals. Three new formulations are presented by following an approach similar to that used in the previous method. Their numerical efficiency is compared with the previous me