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Minimal Realizations of Transfer-Function Matrices by Means of Matrix Continued Fraction.

机译:基于矩阵连续分数的传递函数矩阵的最小实现。

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摘要

The matrix continued fraction technique is utilized to obtain the minimal realization of a transfer-function matrix with various inputs and outputs. If the ratio of the rank and the order of a square transfer-function matrix is an integer and there are no numerically ill-conditional elements in the matrix, then the matrix Routh algorithm is applied for the minimal realization. A method is also presented to deal with ill-conditional cases.

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