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Mathematics. --- Chaotic behavior in systems --- Physics --- System theory --- Chaotic behavior in systems --- Physics --- System theory
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Chaotic behavior in systems --- Particles (Nuclear physics) --- Statistical mechanics --- Congresses.
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This is a graduate text surveying both the theoretical and experimental aspects of chaotic behaviour. Over the course of the past two decades it has been discovered that relatively simple, deterministic, nonlinear mathematical models that describe dynamic phenomena in various physical, chemical, biological and other systems yield solutions which are aperiodic and depend very sensitively on the initial conditions. This phenomenon is known as deterministic chaos. The authors present chaos as a model of many seemingly random processes in nature. Basic notions from the theory of dynamical systems and bifurcation theory, together with the properties of chaotic solutions, are then described and are illustrated by examples. A review of the numerical methods used both in studies of mathematical models and in the interpretation of experimental data is also provided.
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This introduction to the theory of Hamiltonian chaos outlines the main results in the field, and goes on to consider implications for quantum mechanics. The study of nonlinear dynamics, and in particular of chaotic systems, is one of the fastest growing and most productive areas in physics and applied mathematics. In its first six chapters, this timely book introduces the theory of classical Hamiltonian systems. The aim is not to be comprehensive but, rather, to provide a mathematical trunk from which the reader will be able to branch out. The main focus is on periodic orbits and their neighbourhood, as this approach is especially suitable as an introduction to the implications of the theory of chaos in quantum mechanics, which are discussed in the last three chapters.
Hamiltonian systems. --- Chaotic behavior in systems. --- Quantum theory.
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Chaotic behavior in systems --- Lasers --- Masers --- Nonlinear optics --- Quantum optics --- Congresses.
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Chaotic behavior in systems --- Frequency stability --- Image Stabilization --- Lasers --- Quantum optics
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Cristaux metalliques --- Metaalkristallen --- Metal crystals --- Chaotic behavior in systems --- Chemistry, Physical and theoretical --- Fractals --- Knot theory --- Quantum theory --- Quasicrystals --- Congresses. --- Mathematics --- Congresses
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Celestial mechanics --- 52 --- Astrophysics --- -Chaotic behavior in systems --- -Few-body problem --- -Problem of few bodies --- Nuclear physics --- Quantum theory --- Chaos in systems --- Chaos theory --- Chaotic motion in systems --- Differentiable dynamical systems --- Dynamics --- Nonlinear theories --- System theory --- Astronomical physics --- Astronomy --- Cosmic physics --- Physics --- Astronomie. Astrofysica. Ruimteonderzoek. Geodesie --- Congresses --- -Astronomie. Astrofysica. Ruimteonderzoek. Geodesie --- Chaotic behavior in systems --- Few-body problem --- Chaotisch gedrag in systemen. (Congres) --- nCorps (Problème). (Congrès) --- Comportement chaotique dans les systèmes. (Congrès) --- Veellichamenprobleem. (Congres)
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