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Statistical Mechanics of Hamiltonian Systems with Bounded Kinetic Terms

systems with bounded kinetic terms, which can assume negative temperature, is extensively studied, both analytically and numerically. Equilibrium;

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Statistical Mechanics of Hamiltonian Systems with Bounded Kinetic Terms

systems with bounded kinetic terms, which can assume negative temperature, is extensively studied, both analytically and numerically. Equilibrium;

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Statistical Dynamics

In the first part of this book, classical nonequilibrium statistical mechanics is developed. Starting from the Hamiltonian dynamics of the;

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Microscopic Chaos, Fractals And Transport In Nonequilibrium Statistical Mechanics

, conduction and viscosity.Recent advances towards a deterministic theory of nonequilibrium statistical physics are summarized: Both Hamiltonian;

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Geometric Formulation Of Classical And Quantum Mechanics

The geometric formulation of autonomous Hamiltonian mechanics in the terms of symplectic and Poisson manifolds is generally accepted. The;

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Dynamically Coupled Rigid Body-Fluid Flow Systems

of motions of these systems and their Lagrangian and Hamiltonian formulations. The book is suitable to mathematicians, physicists and engineers with;

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Quantum Statistical Mechanics

entropy production in quantum kinetic theory and in the master equation formulation of non-equilibrium statistical mechanics. The first half;

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Analytical Mechanics

Analytical mechanics is the foundation of many areas of theoretical physics including quantum theory and statistical mechanics, and has;

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Lagrangian and Hamiltonian geometries. Applications to Mechanics

and non-conservative mechanical systems can be raised based on the Lagrangian and Hamiltonian geometries. And that these geometries relies on;

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Hamiltonian Dynamical Systems: A Reprint Selection

Classical mechanics is a subject that is teeming with life. However, most of the interesting results are scattered around in the specialist;

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Hamiltonian Dynamical Systems

Classical mechanics is a subject that is teeming with life. However, most of the interesting results are scattered around in the specialist;

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Essential Statistical Physics

core physics curriculum and provides students with a solid foundation for tackling advanced topics in statistical mechanics.;

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Path Integrals And Hamiltonians

classical random systems, succinctly demonstrating the interplay between a system's path integral, state space, and Hamiltonian. With a practical;

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Generalized Hamiltonian Formalism For Field Theory

dynamics is phrased in jet manifold terms. The Hamiltonian formalism in fibred manifolds is the multisymplectic generalization of the Hamiltonian;

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Analysis of Kinetic Models of Chemical Reaction Systems. Value Approach

This book presents the results of the study in the field of kinetic and numerical simulation of complex (multistep) chemical reactions;

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Mechanics, Waves and Thermodynamics

including the kinetic theory of gases, thermodynamics and statistical mechanics are discussed, which are normally not present in the books on;

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Statistical Plasma Physics

Plasma physics is an integral part of statistical physics, complete with its own basic theories. Designed as a two-volume set, Statistical;

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Statistical Plasma Physics

Plasma physics is an integral part of statistical physics, complete with its own basic theories. Designed as a two-volume set, Statistical;

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A Primer of Analytical Mechanics

of motions identified by the Poisson brackets with the Hamiltonian, the relation between symmetries and conservations laws, the use of canonical;

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Introduction To Statistical Mechanics

Statistical mechanics is concerned with defining the thermodynamic properties of a macroscopic sample in terms of the properties of the;

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The Nonequilibrium Statistical Mechanics Of Open And Closed Systems

to open and closed systems and non-Hamiltonian systems. The concluding section on Quantum Systems is equally detailed, treating the evolution;

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Chaos and Coarse Graining in Statistical Mechanics

While statistical mechanics describe the equilibrium state of systems with many degrees of freedom, and dynamical systems explain the;

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Hamiltonian Systems

This introduction to the theory of Hamiltonian chaos outlines the main results in the field, and goes on to consider implications for;

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Introduction to the Modal-Hamiltonian Interpretation of Quantum Mechanics

the modal-Hamiltonian interpretation, the Hamiltonian of the quantum system plays a decisive role in the definition of systems and subsystems;

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Statistical Mechanics of Periodic Frustrated Ising Systems

Statistical Mechanics of Periodic Frustrated Ising Systems is een boek van Rainer Liebmann;

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Introduction To Statistical Mechanics

The science of statistical mechanics is concerned with defining the thermodynamic properties of a macroscopic sample in terms of the;

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Introduction To Statistical Mechanics

The science of statistical mechanics is concerned with defining the thermodynamic properties of a macroscopic sample in terms of the;

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