分母分離形2次元伝達関数行列の1次元分解

概要

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One-dimensional decomposition of a separable-de-nominator (S-D) two-dimensional (2-D) transfer matrix is discussed Although one-dimensional decomposition of a S-D 2-D transfer function always results in proper, arbitrary one-dimensional decomposition of a S-D 2-D transfer matrix, which is described in the ratio of polynomial matrices, does not always result in proper. Now, we show an algorithm to obtain a proper onedimensional decomposition from a S-D 2-D transfer matrix One -dimensional decomposition is useful for a S-D 2-D transfer matrix whose elements are represented by rational functions to be minimally realized, because the removal of common divisor results not in 2-D polynomial matrices calculation but in 1-D polynomial matrices calculation
近畿大学の論文
1992-12-01