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Statistical Mechanics.

This classic text, first published in 1972, is designed for graduate physics courses in statistical mechanics. The second edition, published in 1996, incorporated three comprehensive chapters on phase transitions and critical phenomena. This third edition includes new sections on Bose-Einstein conde...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Beale, Paul D.
Otros Autores: Pathria, R. K.
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Burlington : Elsevier Science, 2011.
Edición:3rd ed.
Temas:
Acceso en línea:Texto completo

MARC

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505 0 |a Front Cover; Statistical Mechanics; Copyright; Table of Contents; Preface to the Third Edition; Preface to the Second Edition; Preface to the First Edition; Historical Introduction; Chapter 1. The Statistical Basis of Thermodynamics; Chapter 2. Elements of Ensemble Theory; Chapter 3. The Canonical Ensemble; Chapter 4. The Grand Canonical Ensemble; Chapter 5. Formulation of Quantum Statistics; Chapter 6. The Theory of Simple Gases; Chapter 7. Ideal Bose Systems; Chapter 8. Ideal Fermi Systems; Chapter 9. Thermodynamics of the Early Universe. 
505 8 |a Chapter 10. Statistical Mechanics of Interacting Systems: The Method of Cluster ExpansionsChapter 11. Statistical Mechanics of Interacting Systems: The Method of Quantized Fields; Chapter 12. Phase Transitions: Criticality, Universality, and Scaling; Chapter 13. Phase Transitions: Exact (or Almost Exact) Results for Various Models; Chapter 14. Phase Transitions: The Renormalization Group Approach; Chapter 15. Fluctuations and Nonequilibrium Statistical Mechanics; Chapter 16. Computer Simulations; Appendices; Bibliography; Index. 
520 |a This classic text, first published in 1972, is designed for graduate physics courses in statistical mechanics. The second edition, published in 1996, incorporated three comprehensive chapters on phase transitions and critical phenomena. This third edition includes new sections on Bose-Einstein condensation and degenerate Fermi behavior of ultracold atomic gases, and two new chapters on computer simulation methods and the thermodynamics of the early universe. We have also added new sections on chemical and phase equilibrium, and expanded our discussions of correlations and scattering, quantize. 
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880 8 |6 505-00/(S  |a 10.1 Cluster expansion for a classical gas -- 10.2 Virial expansion of the equation of state -- 10.3 Evaluation of the virial coefficients -- 10.4 General remarks on cluster expansions -- 10.5 Exact treatment of the second virial coefficient -- 10.6 Cluster expansion for a quantum-mechanical system -- 10.7 Correlations and scattering -- Problems -- Chapter 11. Statistical Mechanics of Interacting Systems: The Method of Quantized Fields -- 11.1 The formalism of second quantization -- 11.2 Low-temperature behavior of an imperfect Bose gas -- 11.3 Low-lying states of an imperfect Bose gas -- 11.4 Energy spectrum of a Bose liquid -- 11.5 States with quantized circulation -- 11.6 Quantized vortex rings and the breakdown of superfluidity -- 11.7 Low-lying states of an imperfect Fermi gas -- 11.8 Energy spectrum of a Fermi liquid: Landau's phenomenological theory -- 11.9 Condensation in Fermi systems -- Problems -- Chapter 12. Phase Transitions: Criticality, Universality, and Scaling -- 12.1 General remarks on the problem of condensation -- 12.2 Condensation of a van der Waals gas -- 12.3 A dynamical model of phase transitions -- 12.4 The lattice gas and the binary alloy -- 12.5 Ising model in the zeroth approximation -- 12.6 Ising model in the first approximation -- 12.7 The critical exponents -- 12.8 Thermodynamic inequalities -- 12.9 Landau's phenomenological theory -- 12.10 Scaling hypothesis for thermodynamic functions -- 12.11 The role of correlations and fluctuations -- 12.12 The critical exponents v and η -- 12.13 A final look at the mean field theory -- Problems -- Chapter 13. Phase Transitions: Exact (or Almost Exact) Results for Various Models -- 13.1 One-dimensional fluid models -- 13.2 The Ising model in one dimension -- 13.3 The n-vector models in one dimension -- 13.4 The Ising model in two dimensions. 
880 0 |6 505-00/(S  |a Front Cover -- Statistical Mechanics -- Copyright -- Table of Contents -- Preface to the Third Edition -- Preface to the Second Edition -- Preface to the First Edition -- Historical Introduction -- Chapter 1. The Statistical Basis of Thermodynamics -- 1.1 The macroscopic and the microscopic states -- 1.2 Contact between statistics and thermodynamics: physical significance of the number Ω(N, V, E) -- 1.3 Further contact between statistics and thermodynamics -- 1.4 The classical ideal gas -- 1.5 The entropy of mixing and the Gibbs paradox -- 1.6 The "correct" enumeration of the microstates -- Problems -- Chapter 2. Elements of Ensemble Theory -- 2.1 Phase space of a classical system -- 2.2 Liouville's theorem and its consequences -- 2.3 The microcanonical ensemble -- 2.4 Examples -- 2.5 Quantum states and the phase space -- Problems -- Chapter 3. The Canonical Ensemble -- 3.1 Equilibrium between a system and a heat reservoir -- 3.2 A system in the canonical ensemble -- 3.3 Physical significance of the various statistical quantities in the canonical ensemble -- 3.4 Alternative expressions for the partition function -- 3.5 The classical systems -- 3.6 Energy fluctuations in the canonical ensemble: correspondence with the microcanonical ensemble -- 3.7 Two theorems -- the "equipartition" and the "virial -- 3.8 A system of harmonic oscillators -- 3.9 The statistics of paramagnetism -- 3.10 Thermodynamics of magnetic systems: negative temperatures -- Problems -- Chapter 4. The Grand Canonical Ensemble -- 4.1 Equilibrium between a system and a particle-energy reservoir -- 4.2 A system in the grand canonical ensemble -- 4.3 Physical significance of the various statistical quantities -- 4.4 Examples -- 4.5 Density and energy fluctuations in the grand canonical ensemble: correspondence with other ensembles -- 4.6 Thermodynamic phase diagrams. 
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