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Deterministic Chaos in Infinite Quantum Systems (Paperback, Softcover reprint of the original 1st ed. 1993)
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Deterministic Chaos in Infinite Quantum Systems (Paperback, Softcover reprint of the original 1st ed. 1993)
Series: Trieste Notes in Physics
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The purpose of this volume is to give a detailed account of a
series of re sults concerning some ergodic questions of quantum
mechanics which have the past six years following the formulation
of a generalized been addressed in Kolmogorov-Sinai entropy by
A.Connes, H.Narnhofer and W.Thirring. Classical ergodicity and
mixing are fully developed topics of mathematical physics dealing
with the lowest levels in a hierarchy of increasingly random
behaviours with the so-called Bernoulli systems at its apex showing
a structure that characterizes them as Kolmogorov (K-) systems. It
seems not only reasonable, but also inevitable to use classical
ergodic theory as a guide in the study of ergodic behaviours of
quantum systems. The question is which kind of random behaviours
quantum systems can exhibit and whether there is any way of
classifying them. Asymptotic statistical independence and,
correspondingly, complete lack of control over the distant future
are typical features of classical K-systems. These properties are
fully characterized by the dynamical entropy of Kolmogorov and
Sinai, so that the introduction of a similar concept for quantum
systems has provided the opportunity of raising meaningful
questions and of proposing some non-trivial answers to them. Since
in the following we shall be mainly concerned with infinite quantum
systems, the algebraic approach to quantum theory will provide us
with the necessary analytical tools which can be used in the
commutative context, too."
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