Amenable Banach Algebras |
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Contents
Amenability of the Banach algebras | 19 |
Amenable Calgebras | 43 |
Amenability and von Neumann algebras | 68 |
Copyright | |
2 other sections not shown
Common terms and phrases
abelian algebra admits algebra and let amenable Banach algebra amenable groups approximately finite-dimensional Banach A-module Banach A-module structure Banach space bounded approximate units canonical central projection Chapter completely normalized mapping consider continuous derivation converges crossed product defined denote Effros element finite rank group G H Brezis Hahn-Banach theorem hence hermitian Hilbert space homomorphism hypothesis injective von Neumann involutive isometry isomorphic j=1 J J jc(H Kac algebra left amenable Lemma Let F Let H locally compact group Math Moreover n e H Neumann algebra Nonlinear partial differential nonzero normal morphism normalized mapping nuclear C*-algebra partial differential equations PROOF representation semidiscrete von Neumann semifinite space H strongly amenable C*-algebras subalgebra subspace Theorem unital Banach unital C*-algebra unitary vectors vector space virtual diagonal weak operator topology x e G x,y e
Bibliographic information
| Title | Amenable Banach Algebras Volume 172 of Pitman Research Notes in Mathematics Series |
| Author | Jean-Paul Pier |
| Publisher | Longman, 1988 |
| Original from | the University of California |
| Digitized | May 23, 2008 |
| ISBN | 0470210664, 9780470210666 |
| Length | 161 pages |
| Subjects | › › Mathematics / Algebra / General Mathematics / Algebra / Linear Mathematics / Topology |
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