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Birkhäuser - Birkhäuser Mathematics | Algebraic Methods in Functional Analysis - The Victor Shulman Anniversary Volume

Algebraic Methods in Functional Analysis

The Victor Shulman Anniversary Volume

Todorov, Ivan G., Turowska, Lyudmila (Eds.)

2014, VIII, 294 p. 23 illus., 2 illus. in color.

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  • Contains both original research articles and well-written informative surveys
  • Informing the interested reader on latest developments in a number of areas within operator theory
  • High quality papers due to rigorous refereeing
This volume comprises the proceedings of the Conference on Operator Theory and its Applications held in Gothenburg, Sweden, April 26-29, 2011. The conference was held in honour of Professor Victor Shulman on the occasion of his 65th birthday. The papers included in the volume cover a large variety of topics, among them the theory of operator ideals, linear preservers, C*-algebras, invariant subspaces, non-commutative harmonic analysis, and quantum groups, and reflect recent developments in these areas. The book consists of both original research papers and high quality survey articles, all of which were carefully refereed.

Content Level » Research

Keywords » functional analysis - operator algebras - operator theory

Related subjects » Birkhäuser Mathematics

Table of contents 

Introduction.- Victor Shulman: The Gentle Art of Mathematics.- Operators Splitting the Arveson Spectrum.- Singly Generated Operator Algebras Satisfying Weakened Versions of Amenability.-Operator Algebras and C*-correspondences: A Survey.- Some Operator Algebras from Semigroups.- Lifting Algebraic Contractions in C*-algebras.- The Second Local Multiplier Algebra of a Separable C*-algebra.- Test-space Characterizations of Some Classes of Banach Spaces.- Splittings of Masa-bimodules.- Noncommutative Analogues of Stein Spaces of Finite Embedding Dimension.- Idempotent States on Locally Compact Groups and Quantum Groups.- Topological Radicals, V. From Algebra to Spectral Theory.- A Brief Survey on 1. Infinite-dimensional Schur–Horn Theorems and Infinite Majorization Theory with Applications to Operator Ideals; 2. B(H)-subideals of Operators.

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