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Comments on 'An innovative fast powerful method for tackling electromagnetic eigenvalue problems for multistrip transmission lines' [and reply]

机译:评论““一种解决多带传输线电磁特征值问题的快速有效的创新方法” [和回复]

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For original paper see A. Casanueva and J.L. Garcia, ibid., vol.50, no.1, p.36-40 (2002). The original authors applied a technique developed by the commenter to calculate dispersion characteristics of multistrip transmission lines. The novelty of the work lay in the technique for solving the resulting eigenvalue problem. Casanueva and Garcia treated the problem as a system of homogeneous equations and advocate solving it by using singular value decomposition (SVD) combined with the search of minimum on the complex /spl beta/ plane. The commenter clarifies an apparent misunderstanding as to the numerical treatment of the eigenvalue problem. In reply, Casanueva and Garcia agree with the general outline and accept that the numerical technique suggested by Mrozowski is more orthodox than the one they used. They conclude by stressing that Mrozowski's proposed algorithms are valid for planar transmission lines when both the spectral-domain approach and the singular-value-decomposition technique have been implemented to obtain an accurate set of basic functions.
机译:有关原始论文,请参见A. Casanueva和J.L. Garcia,同上,第50卷,第1期,第36-40页(2002)。原始作者应用了由评论者开发的技术来计算多带传输线的色散特性。这项工作的新颖之处在于解决由此产生的特征值问题的技术。 Casanueva和Garcia将问题视为齐次方程组,并主张通过使用奇异值分解(SVD)并在复数/ spl beta /平面上搜索最小值来解决该问题。评论者澄清了关于特征值问题的数值处理的明显误解。作为回应,卡萨努耶娃(Casanueva)和加西亚(Garcia)同意总体纲要,并接受Mrozowski提出的数值技术比其所使用的更为正统。他们的结论是,当频谱域方法和奇异值分解技术都已实现以获得一组准确的基本函数时,Mrozowski提出的算法对于平面传输线是有效的。

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