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From the reviews: "... Besides the fact that the author's treatment of large deviations is a nice contribution to the literature on the subject, his book has the virue that it provides a beautifully unified and mathematically appealing account of certain aspects of statistical mechanics. ... Furthermore, he does not make the mistake of assuming that his mathematical audience will be familiar with the physics and has done an admireable job of explaining the necessary physical background. Finally, it is clear that the author's book is the product of many painstaking hours of work; and the reviewer is confident that its readers will benefit from his efforts." D. Stroock in Mathematical Reviews 1985 "... Each chapter of the book is followed by a notes section and by a problems section. There are over 100 problems, many of which have hints. The book may be recommended as a text, it provides a completly self-contained reading ..." S. Pogosian in
Large deviations.
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Statistical mechanics.
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Entropy.
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Grandes déviations
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Mécanique statistique
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Entropie
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Electronic books. -- local.
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Large deviations
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Statistical mechanics
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Entropy
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Atomic Physics
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Mathematical Statistics
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Physics
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Mathematics
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Physical Sciences & Mathematics
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536.75
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531.19
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Entropy. Statistical thermodynamics. Irreversible processes
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531.19 Statistical mechanics
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536.75 Entropy. Statistical thermodynamics. Irreversible processes
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Deviations, Large
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Mathematics.
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System theory.
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Probabilities.
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Probability Theory and Stochastic Processes.
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Complex Systems.
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Statistical Physics and Dynamical Systems.
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Mechanics
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Mechanics, Analytic
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Quantum statistics
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Statistical physics
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Thermodynamics
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Limit theorems (Probability theory)
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Statistics
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Distribution (Probability theory.
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Statistical physics.
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Mathematical statistics
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Distribution functions
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Frequency distribution
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Characteristic functions
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Probabilities
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Statistical methods
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Dynamical systems.
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Dynamical systems
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Kinetics
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Force and energy
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Statics
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Probability
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Statistical inference
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Combinations
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Chance
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Least squares
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Risk
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Discusses mathematical models that are based on the concepts of classical equilibrium thermodynamics. These are intended for the analysis of possible results of diverse natural and production processes. These allow readers to view the achievable set of partial equilibria with regards to constraints on kinetics, energy and mass exchange.
Thermodynamic equilibrium. --- Statistical thermodynamics. --- Quantum theory --- Statistical mechanics --- Statistical physics --- Thermodynamics --- Equilibrium, Thermal --- Equilibrium, Thermodynamic --- Equilibrium thermodynamics --- Thermal equilibrium --- Chemical equilibrium --- Mathematical physics. --- Statistical physics. --- Classical and Continuum Physics. --- Complex Systems. --- Mathematical Methods in Physics. --- Statistical Physics and Dynamical Systems. --- Physics --- Mathematical statistics --- Physical mathematics --- Statistical methods --- Mathematics --- Continuum physics. --- Dynamical systems. --- Physics. --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Classical field theory --- Continuum physics --- Continuum mechanics
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Model reduction and coarse-graining are important in many areas of science and engineering. How does a system with many degrees of freedom become one with fewer? How can a reversible micro-description be adapted to the dissipative macroscopic model? These crucial questions, as well as many other related problems, are discussed in this book. Specific areas of study include dynamical systems, non-equilibrium statistical mechanics, kinetic theory, hydrodynamics and mechanics of continuous media, (bio)chemical kinetics, nonlinear dynamics, nonlinear control, nonlinear estimation, and particulate systems from various branches of engineering. The generic nature and the power of the pertinent conceptual, analytical and computational frameworks helps eliminate some of the traditional language barriers, which often unnecessarily impede scientific progress and the interaction of researchers between disciplines such as physics, chemistry, biology, applied mathematics and engineering. All contributions are authored by experts, whose specialities span a wide range of fields within science and engineering.
Invariant manifolds --- Statistical physics --- Dynamics --- Mathematical models --- Models, Mathematical --- Simulation methods --- Invariants --- Manifolds (Mathematics) --- 51-74 --- 531.1 --- 536.75 --- 681.3*I61 --- 681.3*J6 --- 681.3*J6 Computer-aided engineering: computer-aided design; CAD; computer-aided manufacturing; CAM --- Computer-aided engineering: computer-aided design; CAD; computer-aided manufacturing; CAM --- 681.3*I61 Simulation theory: model classification; continuous simulation; discrete simulation (Simulation and modeling) --- Simulation theory: model classification; continuous simulation; discrete simulation (Simulation and modeling) --- 536.75 Entropy. Statistical thermodynamics. Irreversible processes --- Entropy. Statistical thermodynamics. Irreversible processes --- 531.1 Kinematics. Mathematical-mechanical geometry of motion --- Kinematics. Mathematical-mechanical geometry of motion --- Mathematics in engineering science and technology --- Engineering. --- Systems theory. --- Chemistry --- Statistical physics. --- Theoretical, Mathematical and Computational Physics. --- Complex Systems. --- Engineering, general. --- Systems Theory, Control. --- Math. Applications in Chemistry. --- Statistical Physics and Dynamical Systems. --- Mathematics. --- System theory. --- Physics --- Mathematical statistics --- Construction --- Industrial arts --- Technology --- Systems, Theory of --- Systems science --- Science --- Statistical methods --- Philosophy --- Mathematical physics. --- Dynamical systems. --- Chemometrics. --- Chemistry, Analytic --- Analytical chemistry --- Dynamical systems --- Kinetics --- Mathematics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Physical mathematics --- Measurement
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