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On Hermitian positive definite solutions of matrix equation X+A*X(-2)A = I

机译:关于矩阵方程X + A * X(-2)A = I的Hermitian正定解

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摘要

The Hermitian positive definite solutions of the matrix equation X + A*X(-2)A = I are studied. A necessary and sufficient condition for existence of solutions is given in case A is normal. The basic fixed point iterations for the equation in case A is normornial with parallel toAparallel to less than or equal to 2/3root3 are discussed in some detail. Some of Ivanov's, Hasanov's and Minchev's results in [Linear Algebra Appl. 326 (2001) 27] are improved. (C) 2003 Elsevier Inc. All rights reserved. [References: 4]
机译:研究了矩阵方程X + A * X(-2)A = I的Hermitian正定解。在A正常的情况下,给出了解存在的充要条件。详细讨论了在A为标准且平行于A平行小于或等于2 / 3root3的情况下方程的基本不动点迭代。伊凡诺夫(Ivanov),哈桑诺夫(Hasanov)和米切夫(Minchev)在[线性代数应用]中的一些结果。 326(2001)27]进行了改进。 (C)2003 Elsevier Inc.保留所有权利。 [参考:4]

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