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Titlebook: Noncommutative Dynamics and E-Semigroups; William Arveson Book 2003 Springer Science+Business Media New York 2003 C*-algebra.Hilbert space

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书目名称Noncommutative Dynamics and E-Semigroups
编辑William Arveson
视频video
概述Includes supplementary material:
丛书名称Springer Monographs in Mathematics
图书封面Titlebook: Noncommutative Dynamics and E-Semigroups;  William Arveson Book 2003 Springer Science+Business Media New York 2003 C*-algebra.Hilbert space
描述These days, the term Noncommutative Dynamics has several interpretations. It is used in this book to refer to a set of phenomena associated with the dynamical evo­ lution of quantum systems of the simplest kind that involve rigorous mathematical structures associated with infinitely many degrees of freedom. The dynamics of such a system is represented by a one-parameter group of automorphisms of a non­ commutative algebra of observables, and we focus primarily on the most concrete case in which that algebra consists of all bounded operators on a Hilbert space. If one introduces a natural causal structure into such a dynamical system, then a pair of one-parameter semigroups of endomorphisms emerges, and it is useful to think of this pair as representing the past and future with respect to the given causality. These are both Eo-semigroups, and to a great extent the problem of understanding such causal dynamical systems reduces to the problem of under­ standing Eo-semigroups. The nature of these connections is discussed at length in Chapter 1. The rest of the book elaborates on what the author sees as the impor­ tant aspects of what has been learned about Eo-semigroups during the past
出版日期Book 2003
关键词C*-algebra; Hilbert space; Mathematica; algebra; automorphism; commutative algebra; field; index theory; per
版次1
doihttps://doi.org/10.1007/978-0-387-21524-2
isbn_softcover978-1-4419-1803-1
isbn_ebook978-0-387-21524-2Series ISSN 1439-7382 Series E-ISSN 2196-9922
issn_series 1439-7382
copyrightSpringer Science+Business Media New York 2003
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Book 2003ynamical evo­ lution of quantum systems of the simplest kind that involve rigorous mathematical structures associated with infinitely many degrees of freedom. The dynamics of such a system is represented by a one-parameter group of automorphisms of a non­ commutative algebra of observables, and we f
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Path Spacesa union of two disjoint intervals is the direct sum of Hilbert spaces. The purpose of this chapter is to classify such structures, and we show that there is a sequence of nonisomorphic structures, parameterized by the numbers 0, 1, 2,..., ∞.
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Interaction Theory needs of this section, we have formulated the results on convergence in a general setting that is independent of the theory of .-semigroups. Section 12.4 is devoted to the proof of an inequality that occupies a central position in establishing the existence of nontrivial interactions.
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-Semigroupseumann algebras; for example, Chapter 8 concerns dilation theory in that more general setting. But the theory of E.-semigroups acting on .(.) is still quite far from being well understood, and this will be our focus. For technical reasons it is important that .. Correspondingly, all von Neumann algebras . must have separable predual ..
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