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Algebraic Riccati equation and J-spectral factorization for H-infinity estimation

机译:H无穷大估计的代数Riccati方程和J谱分解

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In this paper we investigate on the existence of the stabilizing solution of the algebraic Riccati equation (ARE) related to the H-infinity filtering problem with a prescribed attenuation level gamma. It is well known that such a solution exists and is positive definite for gamma larger than a certain gamma(F) and it does not exist for gamma smaller than a certain gamma(0). We consider the intermediate case gamma is an element of (gamma(0), gamma(F)] and show that in this interval the stabilizing solution does exist, except for a finite number of values of gamma. We show how the solution of the. ARE may be employed to obtain a minimum-phase J-spectral factor of the J-spectrum associated with the H-infinity filtering problem. (C) 2003 Elsevier B.V. All rights reserved. [References: 10]
机译:在本文中,我们研究了与具有规定衰减水平γ的H-无穷大滤波问题有关的代数Riccati方程(ARE)的稳定解的存在性。众所周知,存在这样的解,并且对于大于某个伽马(F)的伽马为正定,对于小于某个伽马(0)的伽马不存在。我们认为中间情况gamma是(gamma(0),gamma(F)]的元素,并证明了在此间隔内确实存在稳定解,除了有限数量的gamma值。可以使用ARE获得与H无限滤波问题相关的J谱的最小相位J谱因子(C)2003 Elsevier BV保留所有权利[参考文献:10]

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