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An effective wavelet matrix transform approach for efficientsolutions of electromagnetic integral equations

机译:一种有效求解电磁积分方程的有效小波矩阵变换方法

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摘要

An effective numerical method based on wavelet matrix transforms for efficient solution of electromagnetic (EM) integral equations is proposed. Using the wavelet matrix transform produces highly sparse moment matrices which can be solved efficiently. A fast construction method for various orthonormal or nonorthonormal wavelet basis matrices is also given. It has been found that using nonsimilarity wavelet matrix transforms such as nonsimilarity nonorthonormal cardinal spline wavelet (NSNCSW) transform, one can obtain a much higher compression rate and much better accuracy of the approximate solutions than using similarity wavelet transforms such as Daubechies' (1992) orthonormal wavelet (DOW) transform. Numerical examples are given to show the validity and effectiveness of the method
机译:提出了一种基于小波矩阵变换的有效数值方法,可以有效地求解电磁积分方程。使用小波矩阵变换会产生高度稀疏的矩矩阵,可以有效地对其进行求解。还给出了各种正交或非正交小波基矩阵的快速构造方法。已经发现,使用非相似性小波矩阵变换,例如非相似性非正交基数样条小波(NSNCSW)变换,与使用相似性小波变换(例如Daubechies(1992))相比,可以获得更高的压缩率和更好的近似解精度。正交小波(DOW)变换。数值算例表明了该方法的有效性和有效性。

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