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Correlations in the EPR State Observables. [PDF]
Orsini DF, Oliveira LRN, da Luz MGE.
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Inequalities for unitarily invariant norms and singular values
Limin Zou
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Inequalities for Unitarily Invariant Norms
SIAM Journal on Matrix Analysis and Applications, 1998Let \(A,B,X\) be complex matrices with \(A,B\) positive semidefinite. The author proves the following generalization of the arithmetic-mean inequality due to \textit{R. Bhatia} and \textit{C. Davis} [ibid. 14, No. 1, 132-136 (1993; Zbl 0767.15012]: \[ (2+t)\| A^rXB^{2-r}+A^{2-r}XB^r\| \leq 2\| A^2X+tAXB+XB^2\| \] for arbitrary unitarily invariant norm \
Xingzhi Zhan
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Interpolating inequalities for unitarily invariant norms of matrices
Advances in Operator TheoryzbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ahmad Al-Natoor +2 more
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A note on unitarily invariant matrix norms
Linear Algebra and its Applications, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ding, Wenxuan, Li, Chi-Kwong, Li, Yuqiao
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Unitarily invariant norm submultiplicativity
Linear and Multilinear Algebra, 1992In this paper, we view rules for multiplying matrices (such as the Hadamard product, usual product and Kronecker product) as combinatorial objects. Our purpose is to determine conditions on these objects that imply submultiplicativity with respect to the spectral norm and certain of the unitarily invariant norms.
Charles R. Johnson, Peter Nylen
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