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Application of the pattern equation method in spheroidal coordinates to solving diffraction problems with highly prolate scatterers

Application of the pattern equation method in spheroidal coordinates to solving diffraction... Abstract The equations of the diagram equation method are formulated in terms of prolate spheroidal coordinates. Examples of the convergence and stability of numerical algorithms based on the proposed approach are considered. The results of calculations are compared wherever possible to the data obtained by other methods. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Acoustical Physics Springer Journals

Application of the pattern equation method in spheroidal coordinates to solving diffraction problems with highly prolate scatterers

Acoustical Physics , Volume 61 (1): 9 – Jan 1, 2015

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References (14)

Publisher
Springer Journals
Copyright
2015 Pleiades Publishing, Ltd.
ISSN
1063-7710
eISSN
1562-6865
DOI
10.1134/s1063771014060104
Publisher site
See Article on Publisher Site

Abstract

Abstract The equations of the diagram equation method are formulated in terms of prolate spheroidal coordinates. Examples of the convergence and stability of numerical algorithms based on the proposed approach are considered. The results of calculations are compared wherever possible to the data obtained by other methods.

Journal

Acoustical PhysicsSpringer Journals

Published: Jan 1, 2015

Keywords: Acoustics

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