6 edition of **The calculus of one-sided M-ideals and multipliers in operator spaces** found in the catalog.

- 148 Want to read
- 20 Currently reading

Published
**2005** by American Mathematical Society in Providence, RI .

Written in English

- Operator algebras.,
- Operator spaces.,
- Operator ideals.

**Edition Notes**

Statement | David P. Blecher, Vrej Zarikian. |

Series | Memoirs of the American Mathematical Society,, no. 842 |

Contributions | Zarikian, Vrej, 1972- |

Classifications | |
---|---|

LC Classifications | QA3 .A57 no. 842, QA326 .A57 no. 842 |

The Physical Object | |

Pagination | p. cm. |

ID Numbers | |

Open Library | OL3428881M |

ISBN 10 | 0821838237 |

LC Control Number | 2005053579 |

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The Calculus of One-sided M-ideals And Multipliers in Operator Spaces (Memoirs of the American Mathematical Society) book.

Read reviews from world’s larg. Here we give a systematic exposition of this theory. The main part of this memoir consists of a ‘calculus’ for one-sided \(M\)-ideals and multipliers, i.e. a collection of the properties of one-sided \(M\)-ideals and multipliers with respect to the basic constructions met in functional analysis.

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Blecher (): David P. Blecher;Vrej Zarikian: Books - or: David P. Blecher;Vrej Zarikian. The calculus of one-sided M-ideals and multipliers in operator spaces, (with V. Zarikian), Memoirs Amer. Math. Soc. Ordered C*-modules (with Wend Werner), Proceedings of the London Mathematical Society 92 (), The theory of operator spaces is very recent and can be described as a non-commutative Banach space theory.

An 'operator space' is simply a Banach space with an embedding into the space B(H) of all bounded operators on a Hilbert space H. The first part of this book is an introduction with emphasis on examples that illustrate various aspects of the theory.

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The Calculus of One-Sided M-Ideals and Multipliers in Operator Spaces David P. Blecherand Vrej Zarikian Contents:Introduction; Preliminaries; Spatial action; Examples; Constructions; One-sided type decompositions and Morita equivalence; Central M-structure for operator spaces; Future directions; Appendix A.

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