Solving the Problem of Electromagnetic Wave Diffraction by a Flat Screen Using CUDA

The problem of electromagnetic wave diffraction by a flat convex screen of arbitrary shape is considered. The numerical solution for the problem is obtained by the method of moments using the parallel programming technology CUDA. As basic and testing functions RWG functions are used. To construct th...

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Bibliographic Details
Published in:Lobachevskii journal of mathematics 2021-06, Vol.42 (6), p.1335-1344
Main Authors: Giniyatova, D. Kh, Tumakov, D. N., Markina, A. G.
Format: Article
Language:English
Subjects:
Algebra
Algorithms
Analysis
Electromagnetic radiation
Geometry
Mathematical Logic and Foundations
Mathematics
Mathematics and Statistics
Method of moments
Parallel programming
Probability Theory and Stochastic Processes
Ratios
Triangulation
Wave diffraction
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Summary:The problem of electromagnetic wave diffraction by a flat convex screen of arbitrary shape is considered. The numerical solution for the problem is obtained by the method of moments using the parallel programming technology CUDA. As basic and testing functions RWG functions are used. To construct the corresponding RWG elements on CUDA, a simple and fast algorithm of triangulation for a convex screen with an arbitrary boundary is developed. Numerical results are presented for the problem of diffraction by a rectangular screen, as well as by screen octagonal shape. The results obtained for the rectangle are in good correspondence with the results published in previous works. A comparative analysis of the running time of sequential and parallel algorithms is presented. The analysis shows that the method of moments implementation by GPU significantly improves the performance of the algorithm for solving the problem of electromagnetic wave diffraction by the flat metal screens.
ISSN:1995-0802
1818-9962
DOI:10.1134/S1995080221060081