DocumentCode
244909
Title
Optimized integral equation domain decomposition methods for scattering by large and deep cavities
Author
Zhen Peng
Author_Institution
Dept. of Electr. & Comput. Eng., Univ. of New Mexico, Albuquerque, NM, USA
fYear
2014
fDate
3-8 Aug. 2014
Firstpage
276
Lastpage
279
Abstract
Electromagnetic scattering analysis of large and deep cavities embedded in an arbitrarily shaped host body is of high interest to the engineering community. The objective of this work is to investigate an effective boundary integral equation domain decomposition method for solving the cavity scattering problems. The key features of the proposed work include: (i) the introduction of individual electric and magnetic traces as unknowns for each sub-region, (ii) the development of a multi-trace combined field integral equation formulation for decomposed boundary value problem, and (iii) the derivation of optimized multiplicative Schwarz preconditioning using complete second order transmission condition. The proposed method can be viewed as an effective preconditioning scheme for the integral equation based solution of the cavity scattering problems. The strength and flexibility of the proposed method will be illustrated by means of several representative numerical examples.
Keywords
boundary integral equations; boundary-value problems; electromagnetic wave scattering; boundary integral equation domain decomposition method; cavity scattering problems; complete second order transmission condition; decomposed boundary value problem; electromagnetic scattering analysis; multitrace combined field integral equation formulation; optimized integral equation domain decomposition methods; optimized multiplicative Schwarz preconditioning; Cavity resonators; Coatings; Convergence; Electromagnetic scattering; Integral equations;
fLanguage
English
Publisher
ieee
Conference_Titel
Electromagnetics in Advanced Applications (ICEAA), 2014 International Conference on
Conference_Location
Palm Beach
Print_ISBN
978-1-4799-7325-5
Type
conf
DOI
10.1109/ICEAA.2014.6903862
Filename
6903862
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