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Matrix singular value decomposition for pole-free solutions of homogeneous matrix equations as applied to numerical modeling methods

机译:齐次矩阵方程无极解的矩阵奇异值分解应用于数值建模方法

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摘要

A general technique for solving homogeneous matrix equations as applied to numerical modeling procedures in microwave and millimeter-wave structures is introduced. By using singular value decomposition, well-known numerical problems related to poles and steep gradients in the determinant function are eliminated. The proposed technique is generally applicable, improves the accuracy and reliability of computed results, and significantly reduces the CPU time due to a more moderate behavior of the function to be analyzed. A dispersion characteristics example of a conductor-backed slotline MMIC structure illustrates the advantage of the pole-free formulation over conventional determinant calculations.
机译:介绍了一种求解齐次矩阵方程的通用技术,该技术应用于微波和毫米波结构的数值建模程序。通过使用奇异值分解,消除了与行列式函数中的极点和陡峭梯度有关的众所周知的数值问题。所提出的技术通常适用,可以提高计算结果的准确性和可靠性,并且由于要分析的函数行为更为温和,因此可以显着减少CPU时间。背衬导体的缝线MMIC结构的色散特性示例说明了无极配方优于常规行列式计算的优势。

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