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BOUNDED REAL LEMMA FOR MULTIVARIATE TRIGONOMETRIC MATRIX POLYNOMIALS AND FIR FILTER DESIGN APPLICATIONS

机译:多变量三角矩阵多项式和FIR滤波器设计应用的有界真实的引理

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We propose a linear matrix inequality formulation of the Bounded Real Lemma (BRL) for multivariate trigonometric polynomials with matrix coefficients. This is a generalization of previous results regarding positive trigonometric polynomials. The proposed BRL allows the formulation of several FIR filter design problems as semidefinite programming (SDP) problems. We employ the new BRL in three applications: matrix filter design, 2-D deconvolution and design of 2-D filters with matrix coefficients. All applications are illustrated with examples that improve on previous work.
机译:我们提出了具有矩阵系数的多变量三角多项式的有界真实引理(BRL)的线性矩阵不等式制剂。这是关于积极三角多项式的先前结果的概括。所提出的BRL允许将几种FIR滤波器设计问题的制定为SEMIDEFINITE编程(SDP)问题。我们在三种应用中使用新的BRL:矩阵过滤器设计,2-D滤波器设计,具有矩阵系数的二维滤波器。所有应用程序都用改善以前的工作的示例说明。

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