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Titlebook: Stochastic Nonlinear Systems in Physics, Chemistry, and Biology; Proceedings of the W Ludwig Arnold,René Lefever Conference proceedings 198

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书目名称Stochastic Nonlinear Systems in Physics, Chemistry, and Biology
副标题Proceedings of the W
编辑Ludwig Arnold,René Lefever
视频video
丛书名称Springer Series in Synergetics
图书封面Titlebook: Stochastic Nonlinear Systems in Physics, Chemistry, and Biology; Proceedings of the W Ludwig Arnold,René Lefever Conference proceedings 198
描述This book contains the invited papers of the interdisciplinary workshop on "Stochastic Nonlinear Systems in Physics, Chemistry and Biology" held at the Center for Interdisciplinary Research (ZIF), University of Bielefeld, West Germany, October 5-11, 1980. The workshop brought some 25 physicists, chemists, and biologists - who deal with stochastic phenomena - and about an equal number of mathematicians - who are experts in the theory of stochastic processes - together. The Scientific Commitee consisted of L. Arnold (Bremen), A. Dress (Bielefeld), W. Horsthemke (Brussels), T. Kurtz (Madison), R. Lefever (Brussels), G. Nicolis (Brussels), and V. Wihstutz (Bremen). The main topics of the workshop were the transition from deterministic to stoch­ astic behavior, external noise and noise induced transitions, internal fluctuations, phase transitions, and irreversible thermodynamics, and on the mathematical side, approximation of stochastic processes, qualitative theory of stochastic systems, and space-time processes. The workshop was sponsored by ZIF, Bielefeld, and by the Universities of Bremen and Brussels. We would like to thank the staff of ZIF and H. Crauel and M. Ehrhardt (Bremen) fo
出版日期Conference proceedings 1981
关键词Biology; Chemistry; Nichtlineares System; Physics; Stochastic processes; Stochastisches System; System; Sys
版次1
doihttps://doi.org/10.1007/978-3-642-68038-0
isbn_softcover978-3-642-68040-3
isbn_ebook978-3-642-68038-0Series ISSN 0172-7389 Series E-ISSN 2198-333X
issn_series 0172-7389
copyrightSpringer-Verlag Berlin Heidelberg 1981
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On the Foundations of Kinetic TheoryBoltzmann-Grad limit, etc. Mathematically, it is the problem of the existence of a suitable positivity preserving operator Λ such that the unitary group U. induced from dynamics satisfies the intertwining relation.with the contraction semigroup W. of a strongly irreversible stochastic Markov process
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Transition Phenomena in Nonlinear Systemso present the basic ideas of my talk in a form which is not too technical. Furthermore I can omit details because they are laid down in a number of recent articles and a book of mine [1],[2]. I shall first outline what I mean by transition phenomena. As will transpire from the examples, the general
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Aspects of Classical and Quantum Theory of Stochastic Bistable Systems isomeric states, an electronic flip-flop device such as a tunnel diode in a suitable circuit, or an optical system which may exist in a state of high light intensity, or low light intensity. I do not mean to discuss subjects like liquid-vapour systems, in which there are 2 distinct physical states,
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Kinetics of Phase Separationerned with a system which is suddenly cooled from the disordered phase to a state below the critical temperature of an order-disorder transition (Fig.la). Then the initially disordered system has to separate into ordered domains of macroscopic size. Alternatively, we are concerned with binary system
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Chemical Instabilities and Broken Symmetry: The Hard Mode Case occur far out of thermal equilibrium and ordered states may appear through space or time symmetry breaking. In the vicinity of the transition points anomalies in the static and dynamical behaviour of the fluctuations, correlation functions, …, occur. These anomalies are very similar to critical slo
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Noise Induced Transitionsnal constraints. Indeed, when the characteristics of the external fluctuations (e.g. variance, correlation time) cross certain thresholds, transition phenomena can take place without any change at all in the average state of the environment. This new class of non-equilibrium transitions is called no
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