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Inner E0-Semigroups on Infinite Factors
Published online by Cambridge University Press: 20 November 2018
Abstract
This paper is concerned with the structure of inner ${{E}_{0}}$-semigroups. We show that any inner
${{E}_{0}}$-semigroup acting on an infinite factor
$M$ is completely determined by a continuous tensor product system of Hilbert spaces in
$M$ and that the product system associated with an inner
${{E}_{0}}$-semigroup is a complete cocycle conjugacy invariant.
- Type
- Research Article
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- Copyright
- Copyright © Canadian Mathematical Society 2006
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