Results 131 to 140 of about 10,743 (170)

Simple nuclear C*-algebras not isomorphic to their opposites. [PDF]

open access: yesProc Natl Acad Sci U S A, 2017
Farah I, Hirshberg I.
europepmc   +1 more source

Left Unitarily Invariant Norms on Matrices

open access: yes, 2006
DOMON, MASUMI   +2 more
openaire   +1 more source

Correlations in the EPR State Observables. [PDF]

open access: yesEntropy (Basel)
Orsini DF, Oliveira LRN, da Luz MGE.
europepmc   +1 more source

Inequalities for Unitarily Invariant Norms

SIAM Journal on Matrix Analysis and Applications, 1998
Let \(A,B,X\) 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 \
openaire   +3 more sources

Unitarily invariant norm inequalities for positive semidefinite matrices

Linear Algebra and its Applications, 2022
Let \(M_n(\mathbb{C})\) denote the space of all \(n\times n\) complex matrices. \textit{F. Kittaneh} [J. Funct. Anal. 250, No. 1, 132--143 (2007; Zbl 1131.47009)] proved that if \(A, B, X \in M_n(\mathbb{C})\) such that \(A, B\) are positive semidefinite, then \[ \|| AX-XB |\| \le \Vert X\Vert~\|| A \oplus B |\|, \] where \(\|| \cdot |\|\) denotes the ...
Al-Natoor, Ahmad   +2 more
openaire   +3 more sources

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