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INEQUALITIES FOR CERTAIN POWERS OF POSITIVE DEFINITE MATRICES

机译:正定矩阵某些权力的不等式

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摘要

Let A, B, and X be n x n matrices such that A, B are positive definite and X is Hermitian. If a and b are real numbers such that 0 < a <= s(n) (A) and 0 < b <= s(n) (B), then it is shown, among other inequalities, that
机译:让A,B和X是n×n矩阵,使得a,b是正定的,x是封闭师。 如果a和b是实数,则0 <= s(n)(a)和0

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