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Titlebook: Statistical Physics of Complex Systems; A Concise Introducti Eric Bertin Textbook 2021Latest edition Springer Nature Switzerland AG 2021 Ce

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书目名称Statistical Physics of Complex Systems
副标题A Concise Introducti
编辑Eric Bertin
视频video
概述Explains the fundamental concepts of statistical physics by making use of topics in the field of complex systems.Is accessible to a broad, non-specialized readership.Provides many exercises appropriat
丛书名称Springer Series in Synergetics
图书封面Titlebook: Statistical Physics of Complex Systems; A Concise Introducti Eric Bertin Textbook 2021Latest edition Springer Nature Switzerland AG 2021 Ce
描述.This third edition of Statistical Physics of Complex Systems has been expanded to provide more examples of applications of concepts and methods from statistical physics to the modeling of complex systems. These include avalanche dynamics in materials, models of social agents like road traffic or wealth repartition, the real space aspects of biological evolution dynamics, propagation phenomena on complex networks, formal neural networks and their connection to constraint satisfaction problems..This course-tested textbook provides graduate students and non-specialists with a basic understanding of the concepts and methods of statistical physics and demonstrates their wide range of applications to interdisciplinary topics in the field of complex system sciences, including selected aspects of theoretical modeling in biology and the social sciences. It covers topics such as non-conserved particles, evolutionary population dynamics, networks, properties of both individual and coupled simple dynamical systems, and convergence theorems, as well as short appendices that offer helpful hints on how to perform simple stochastic simulations in practice. The original spirit of the book is to re
出版日期Textbook 2021Latest edition
关键词Central Limit Theorem; Chaotic Deterministic Systems; Complex Systems Textbook; Extreme Value Statistic
版次3
doihttps://doi.org/10.1007/978-3-030-79949-6
isbn_ebook978-3-030-79949-6Series ISSN 0172-7389 Series E-ISSN 2198-333X
issn_series 0172-7389
copyrightSpringer Nature Switzerland AG 2021
The information of publication is updating

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Eric Bertin introduction to the theory of periodic solutions of such Hamiltonian systems. From a generic point of view the N-body problem is highly degenerate. It is invariant under the symmetry group of Euclidean motions and admits linear momentum, angular momentum and energy as integrals. Therefore, the inte
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Eric Bertin introduction to the theory of periodic solutions of such Hamiltonian systems. From a generic point of view the N-body problem is highly degenerate. It is invariant under the symmetry group of Euclidean motions and admits linear momentum, angular momentum and energy as integrals. Therefore, the inte
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Eric Bertin introduction to the theory of periodic solutions of such Hamiltonian systems. From a generic point of view the N-body problem is highly degenerate. It is invariant under the symmetry group of Euclidean motions and admits linear momentum, angular momentum and energy as integrals. Therefore, the inte
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introduction to the theory of periodic solutions of such Hamiltonian systems. From a generic point of view the N-body problem is highly degenerate. It is invariant under the symmetry group of Euclidean motions and admits linear momentum, angular momentum and energy as integrals. Therefore, the inte
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