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Fb2 Mathematical Methods of Statistical Mechanics of Model Systems ePub

by N. N. Bogolubov,B. I. Sadovnikov,A. S. Shumovsky

Category: Science and Mathematics
Subcategory: Other
Author: N. N. Bogolubov,B. I. Sadovnikov,A. S. Shumovsky
ISBN: 0849377447
ISBN13: 978-0849377440
Language: English
Publisher: CRC Pr I Llc (January 1, 1994)
Pages: 281
Fb2 eBook: 1849 kb
ePub eBook: 1162 kb
Digital formats: docx azw doc rtf

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Goodreads helps you keep track of books you want to read. Bogolubov Jr. is a theoretical physicist working in the fields of mathematical physics and statistical mechanics. Start by marking Mathematical Methods Of Statistical Mechanics Of Model Systems as Want to Read: Want to Read savin. ant to Read. Other transliterations of his name include: .

Method of Green functions. approximation atoms average BBGKY hierarchy Bogolubov inequality Boltzmann Bose gas calculate chain of equations classical systems coefficients commutator connected const correlation functions corresponding crystal defined dependence described Dicke model distribution functions dynamic variable electrons example excitations expansion expression external field ferromagnetic formulation Fourier image free energy frequency Green functions Hamiltonian Hamiltonian . hard spheres Heisenberg Hamiltonian Heisenberg model hydrodynamic hydrodynamic equations integral.

Mathematical Methods of Classical Mechanics is a classic graduate textbook by the eminent mathematician Vladimir I. Arnold. It was originally written in Russian, but was translated into English by A. Weinstein and K. Vogtmann. Part I: Newtonian Mechanics. Chapter 1: Experimental Facts. Chapter 2: Investigation of the Equations of Motion. Part II: Lagrangian Mechanics. Chapter 3: Variational Principles. Chapter 4: Lagrangian Mechanics on Manifolds. Chapter 5: Oscillations. Chapter 6: Rigid Bodies.

Matematicheskie metody statisticheskoĭ mekhaniki modelʹnykh sistem. The main aim of statistical mechanics is the determination of a connection between the microscopic and macroscopic levels in studying nature. It is closely connected with mathematical methods and has initiated new branches in mathematics such as the ergodic theory and the Monte Carlo Method. This text looks for the common properties among wide classes of model problems. It is divided into two parts.

N. Bogoliubov, Etc.

Read Quantum Statistical Mechanics, by . . The methods proposed in this book for solving this problem will undoubtedly find application not only for the model systems associated with the theory of superconductivity considered here. The theoretical methods developed in Chapters 1 and 2 are already applicable to a much broader class of model systems from statistical physics and the theory of elementary particles.

Problems of Statistical Mechanics of Quantum Systems, Radyans'ka Shkola, Kiev (1949). Bogolyubov (J. and D. Ya. Petrina, On a certain class of model systems admitting reduction of Hamiltonian degree in the thermodynamic limit. 36. Bogolyubov and K. P. Gurov, Kinetic equations in quantum mechanics, Zh. Fi. 17, No. 7, 614–628 (1947). 37. J. Ginibre, Reduced density matrices of quantum gases. Limit of infinite volume, J. Mat. 33, No. 2, 231–245 (1977);37, No. 2, 246–257 (1978).

Coauthors & Alternates.

Selected Topics in Statistical Mechanics - 5th International Symposium. Bogolubov, B. Sadovnikov, A. Shumovsky. ISBN 9789810201180 (978-981-02-0118-0) Hardcover, World Scientific Publishing Company, 1990. Coauthors & Alternates.

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November 28, 2017 History. found in the catalog. Bogoli͡ubov, N. Mathematical methods of statistical mechanics of model systems Close. 1 2 3 4 5. Want to Read. Are you sure you want to remove Mathematical methods of statistical mechanics of model systems from your list? Mathematical methods of statistical mechanics of model systems.

The main aim of statistical mechanics is the determination of a connection between the microscopic and macroscopic levels in studying nature. It is closely connected with mathematical methods and has initiated new branches in mathematics such as the ergodic theory and the Monte Carlo Method. This text looks for the common properties among wide classes of model problems. It is divided into two parts. Part 1 reviews the basic model problems of statistical mechanics, accounting for some general methods of equilibrium statistical mechanics. Topics specifically discussed include classical models, models of the theory of superconductivity and the concept of quasi-averages. In the second part, a number of nonequilibrium statistical mechanics are examined, including kenetic equations and green functions, hydrodynamics of hard spheres and dynamics of systems interacting with Bose fields. Detailed examples are included throughout the text.
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