一种利用拉普拉斯平面寻找局部极小值来识别复零的新方法

Nuzhat Yamin, Venkatesh Avula, A. Zadehgol
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引用次数: 0

摘要

本文提出了一种计算部分分式有理传递函数复共轭零的新方法,即在复拉普拉斯s平面上搜索由状态空间方程导出的块矩阵行列式的局部极小值。在每个局部极小值附近,可以使用更高分辨率的扫描来提高零点的精度。该方法可以应用于天线,从天线响应中提取零点。通过一个数值算例和一个实际的同轴贴片天线算例说明了该方法的有效性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A novel method for identifying complex zeros by searching the laplace-plane for local minima
In this paper, we develop a novel technique for computing the complex-conjugate zeros of rational transfer functions in partial fraction form, by searching the complex Laplace s-plane for the local minima of the determinant of a block matrix derived from the state-space equations. A higher resolution scan, in the vicinity of each local minima, may be used to increase precision of the zeros. This method can be applied to antennas to extract the zeros from the antenna response. One numerical example and one practical coax patch antenna example have been used to illustrate the efficiency and effectiveness of the proposed method.
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