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New algorithms for the derivation of the transfer-function matrices of 2-D state-space discrete systems

机译:二维状态空间离散系统传递函数矩阵推导的新算法

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New algorithms for the derivation of the transfer-function matrices of two-dimensional (2-D) discrete systems from the Roesser and Fornasini-Marchesini state-space models are presented. Two key steps in developing the algorithms are as follows. First, the transfer-function matrix is reformulated in terms of the characteristic polynomials of the matrices involved. Second, an efficient algorithm for the determination of 1-D polynomial coefficients is developed and is, in turn, used to determine the coefficient matrices of the 2-D transfer-function matrix. The proposed algorithms are computationally efficient and reliable. The efficiency of the algorithms is illustrated by comparing the proposed method with two existing methods through examples.
机译:提出了从Roesser和Fornasini-Marchesini状态空间模型推导二维(2-D)离散系统传递函数矩阵的新算法。开发算法的两个关键步骤如下。首先,根据所涉及的矩阵的特征多项式重新构造传递函数矩阵。其次,开发了一种用于确定一维多项式系数的有效算法,然后将其用于确定二维传递函数矩阵的系数矩阵。所提出的算法在计算上高效且可靠。通过实例比较提出的方法与现有的两种方法,说明了算法的有效性。

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