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The Calculus of One-Sided \(M\)-Ideals and Multipliers in Operator Spaces
The theory of one-sided \(M\)-ideals and multipliers of operator spaces is simultaneously a generalization of classical \(M\)-ideals, ideals in operator algebras, and aspects of the theory of Hilbert \(C^*\)-modules and their maps. Here we give a systematic exposition of this theory; a reference too...
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Published in: | arXiv.org 2003-09 |
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creator | Blecher, David P Zarikian, Vrej |
description | The theory of one-sided \(M\)-ideals and multipliers of operator spaces is simultaneously a generalization of classical \(M\)-ideals, ideals in operator algebras, and aspects of the theory of Hilbert \(C^*\)-modules and their maps. Here we give a systematic exposition of this theory; a reference tool for `noncommutative functional analysts' who may encounter a one-sided \(M\)-ideal or multiplier in their work. |
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language | eng |
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subjects | Mathematical analysis Multipliers |
title | The Calculus of One-Sided \(M\)-Ideals and Multipliers in Operator Spaces |
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