A polar coordinate integration scheme with a hierachical correction procedure to improve numerical accuracy on the boundary element method

Author:

Koizumi M.,Utamura M.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Computational Theory and Mathematics,Mechanical Engineering,Ocean Engineering,Computational Mechanics

Reference8 articles.

1. Cox, J. V.; Shugar, T. A. (1985): A recursive integration technique for boundary element method in elastostatics, advanced topics in boundary element analysis. AMD?Vol. 72. The winter meeting of ASME

2. Enokizono et al. (1986): Boundary element analysis using revised integration. Electr. Eng. in Japan 106 3, 42?50

3. Boundary Elements Proceeding of 5th Int. Conf.;T. Higashimachi,1983

4. Boundary Elements Proceeding of 8th Int. Conf.;M. Koizumi,1986

5. Kuwabara, T.; Takeda, T. (1985): Calculation of potential and potential gradient for 3-dimensional field by B.E.M. using analytical integration. pp. 73 to 82 Proceeding of Conf. on Rotary Machines and Stational Apparatus, SA-85-47, JECM. pp. 73 to 82

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1. Three-dimensional simulation of charged particle beam trajectories in radio frequency electric field of a quadrupole mass spectrometer;Nuclear Instruments and Methods in Physics Research Section A: Accelerators, Spectrometers, Detectors and Associated Equipment;1995-09

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