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A Glimpse at Hilbert Space OperatorsDual Algebras and Invariant Subspaces

A Glimpse at Hilbert Space Operators: Dual Algebras and Invariant Subspaces [We will discuss methods for proving invariant space results which were first introduced by Scott Brown for subnormal operators. These methods are now related with the idea of a dual algebra.] http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png

A Glimpse at Hilbert Space OperatorsDual Algebras and Invariant Subspaces

Part of the Operator Theory Advances and Applications Book Series (volume 207)
Editors: Axler, Sheldon; Rosenthal, Peter; Sarason, Donald
Bercovici, Hari
Springer Journals — Apr 5, 2011
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41 pages

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Publisher
Springer Basel
Copyright
© Birkhäuser Basel 2010
ISBN
978-3-0346-0346-1
Pages
135 –176
DOI
10.1007/978-3-0346-0347-8_10
Publisher site
See Chapter on Publisher Site

Abstract

[We will discuss methods for proving invariant space results which were first introduced by Scott Brown for subnormal operators. These methods are now related with the idea of a dual algebra.]

Published: Apr 5, 2011

Keywords: Primary 47L45; Secondary 47A15; 47A45; 47B20; 47B48; Dual algebra; invariant subspace; contraction; subnormal operator; hyper-reflexivity; dominating set; functional calculus

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