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More Results on Singular Value Inequalities for Compact Operators

机译:紧凑型算子的奇异值不等式更多结果

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The well-known arithmetic-geometric mean inequality for singular values, according to Bhatia and Kittaneh, says that if and are compact operators on a complex separable Hilbert space, then Hirzallah has proved that if are compact operators, then We give inequality which is equivalent to and more general than the above inequalities, which states that if are compact operators, then
机译:根据Bhatia和Kittaneh的说法,众所周知的奇异值算术几何平均不等式说,如果和是复杂可分Hilbert空间上的紧算子,那么Hirzallah证明如果是紧算子,那么我们给出等价的不等式且比上述不等式更笼统,即不等式是紧凑算子,则

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