On the Arazy conjecture concerning Schur multipliers on Schatten ideals
type: Item
instance of: scholarly article
title: On the Arazy conjecture concerning Schur multipliers on Schatten ideals
zbMATH Open document ID: 1300.47027
author: Denis Potapov
author: Anna Tomskova
author: Fedor Sukochev
published in: Advances in Mathematics
publication date: 2014-11-17T00:00:00Z
Mathematics Subject Classification ID: 47B10
Mathematics Subject Classification ID: 47A13
zbMATH DE Number: 6370008
zbMATH Keywords: Schur multipliers
zbMATH Keywords: Schatten ideals
zbMATH Keywords: double operator integral
MaRDI profile type: Publication
Wikidata QID: Q123270764
full work available at URL: j.aim.2014.09.021
OpenAlex ID: W2030337620
cites work: Some remarks on interpolation theorems and the boundness or the triangular projection in unitary matrix spaces
cites work: Certain Schur-Hadamard Multipliers in the Spaces C p
cites work: Contractive projections in 𝐶_{𝑝}
cites work: Operator Integrals, Spectral Shift, and Spectral Flow
cites work: Derivations on symmetric quasi-Banach ideals of compact operators
cites work: Q4112938
cites work: Complex interpolation of quasi-Banach spaces with an A-convex containing space
cites work: Q5572605
cites work: Q4767815
cites work: Double operator integrals in a Hilbert space
cites work: Q3234764
cites work: Double operator integrals
cites work: On \(p\)-convexity and \(q\)-concavity in non-commutative symmetric spaces
cites work: Q5550697
cites work: Q5551814
cites work: Q4100564
cites work: On the Koplienko spectral shift function, I. Basics
cites work: Q3903572
cites work: Plurisubharmonic functions on quasi-Banach spaces
cites work: Q3955929
cites work: Classical Banach spaces. 1: Sequence spaces. 2. Function spaces.
cites work: Hankel operators in the perturbation theory of unitary and self-adjoint operators
cites work: Multiple operator integrals and higher operator derivatives
cites work: Spectral shift function of higher order
cites work: Operator-Lipschitz functions in Schatten-von Neumann classes
cites work: Fréchet differentiability of \(\mathcal{S}^p\) norms
cites work: Fréchet differentiability of the norm of \(L_p\)-spaces associated with arbitrary von Neumann algebras
DOI: 10.1016/J.AIM.2014.09.021
description: scientific article; zbMATH DE number 6370008