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Existence and uniqueness of unmixed solutions of the discrete-time algebraic Riccati equation

机译:离散代数Riccati方程的非混合解的存在和唯一性

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摘要

A solution X of a discrete-time algebraic Riccati equation is called unmixed if the corresponding closed-loop matrix Phi(X) has the property that the common roots of det(sI - Phi(X)) and det(I - sPhi(X)*) (if any) are on the unit circle. A necessary and sufficient condition is given for existence and uniqueness of an unmixed solution such that the eigenvalues of Phi(X) lie in a prescribed subset of C. (C) 2003 Elsevier B.V. All rights reserved. [References: 5]
机译:如果相应的闭环矩阵Phi(X)具有det(sI-Phi(X))和det(I-sPhi(X)的公共根的性质,则离散时间Riccati方程的解X被称为未混合。 )*)(如果有)在单位圆上。给出了一个非混合解的存在和唯一性的充要条件,使得Phi(X)的特征值位于C的规定子集中。(C)2003 Elsevier B.V.保留所有权利。 [参考:5]

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