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Titlebook: Stochastic Analysis and Mathematical Physics II; 4th International AN Rolando Rebolledo Conference proceedings 2003 Springer Basel AG 2003

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书目名称Stochastic Analysis and Mathematical Physics II
副标题4th International AN
编辑Rolando Rebolledo
视频video
丛书名称Trends in Mathematics
图书封面Titlebook: Stochastic Analysis and Mathematical Physics II; 4th International AN Rolando Rebolledo Conference proceedings 2003 Springer Basel AG 2003
描述The seminar on Stochastic Analysis and Mathematical Physics of the Ca­ tholic University of Chile, started in Santiago in 1984, has being followed and enlarged since 1995 by a series of international workshops aimed at pro­ moting a wide-spectrum dialogue between experts on the fields of classical and quantum stochastic analysis, mathematical physics, and physics. This volume collects most of the contributions to the Fourth Interna­ tional Workshop on Stochastic Analysis and Mathematical Physics (whose Spanish abbreviation is "ANESTOC"; in English, "STAMP"), held in San­ tiago, Chile, from January 5 to 11, 2000. The workshop style stimulated a vivid exchange of ideas which finally led to a number of written con­ tributions which I am glad to introduce here. However, we are currently submitted to a sort of invasion of proceedings books, and we do not want to increase our own shelves with a new one of the like. On the other hand, the editors of conference proceedings have to use different exhausting and com­ pulsive strategies to persuade authors to write and provide texts in time, a task which terrifies us. As a result, this volume is aimed at smoothly start­ ing a new kind of publi
出版日期Conference proceedings 2003
关键词Observable; Probability theory; master equation; mathematical methods physics; mathematical physics; stat
版次1
doihttps://doi.org/10.1007/978-3-0348-8018-3
isbn_softcover978-3-0348-9405-0
isbn_ebook978-3-0348-8018-3Series ISSN 2297-0215 Series E-ISSN 2297-024X
issn_series 2297-0215
copyrightSpringer Basel AG 2003
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Propagation of Chaos in Classical and Quantum Kinetics,ain Markovian gas models (see also [6, 16]). McKean [10, 11] proved the propagation of chaos for systems of interacting diffusions that yield diffusive Vlasov equations in the mean-field limit (see also [4]). See [17] and [12] for two definitive surveys of propagation of chaos and its applications.
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Interaction Representation Method for Markov Master Equations in Quantum Optics,h are self-adjoint polynomials of any finite order in creation and annihilation operators. The order of the Hamiltonian may be higher than the order of completely positive part of the formal generator of a QDS..The unital property of a minimal quantum dynamical semigroup implies the uniqueness of th
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Propagation of Chaos in Classical and Quantum Kinetics,ypothesis that the molecules of a nonequilibrium gas are in a state of “molecular disorder.” The concept of . of molecular chaos is due to Kac [8, 9], who called it “propagation of the Boltzmann property” and used it to derive the homogeneous Boltzmann equation in the infinite-particle limit of cert
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2297-0215 llowed and enlarged since 1995 by a series of international workshops aimed at pro­ moting a wide-spectrum dialogue between experts on the fields of classical and quantum stochastic analysis, mathematical physics, and physics. This volume collects most of the contributions to the Fourth Interna­ tio
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