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On Hermitian positive definite solution of the matrix equation X - Sigma(m)(i=1)A(i)*X(r)A(i) = Q

机译:关于矩阵方程X的Hermitian正定解-Sigma(m)(i = 1)A(i)* X(r)A(i)= Q

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摘要

A conjecture that the nonlinear matrix equation X - Sigma(m)(i=1)A(i)*X(r)A(i) = Q (-1 <= r < 0 or 0 < r < 1) always has a unique Hermitian positive definite solution is proved. Some bounds of the unique Hermitian positive definite solution are given.
机译:非线性矩阵方程X-Sigma(m)(i = 1)A(i)* X(r)A(i)= Q(-1 <= r <0或0

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