This is the second,revised and enlarged edition of a book on Statistical Mechanics whose first edition appeared in the year 1995.No doubt there ate many excellent books on Statistical Mechanics,ranging from classical ones (like Tolman's [152],Schrodinger's[132]and LandauLifshitz's[83],e.g.)to more modern ones.A partial list of them is contained in the Bibliography listed at the end of the book.……此書為英文版。
作者簡介
暫缺《統(tǒng)計力學(xué)》作者簡介
圖書目錄
Preface Chapter1 Thermodynamics 1.1 A Recollection of Basic Notions in CLassical Thermodynamics 1.2 Thermodynamic Potentials,Stability Conditions 1.3 A Mathematical Digression:Integrating Factors and 1A Thermodynamics of Paramagnetic Bodies 1C Some Relations on Partial Derivatives & Jacoblans 1D A Digression on:Integrability Conditions Problems Chapter2 Equilibrium Classical Statistical Mechanics 2.1 Foundations of Classical Statistical Mechanics 2.2 Statistical Ensembles in CSM:Micro-canonical Ensemble 2.3 Statistical Ensembles in CSM:Canonical and Grand-Canonial Ensembles 2.4 Response,Correlations and Fluctuations:I Classical 2A Harmonic Oscillators &Ergodicity 2B The Volume Phase Space for a Perfect Gas 2C Density-Density Correlation Function of a Perfect Gas Problems Chapter3 Spin Hamiltonians I:Classical 3.1 Spin Hamiltonians 3.2 Gaussian Identities for Spin Hamiltonians 3.3 Mean Field Theory and Phase Transitions 3.4 Linearized Spin ynamics:Spin Waves,Response and Correla-tions 3.5 SSE,Goldstone and Mermin-Wagner Theorems 3A Poisson Description of Spin Dynamics 3B Perturbation expansions and the Classical Analogue of Wick s Theorem 3C "Conventional"Mean Field Theory 3D Some Group-Theoretical Aspects Related to SSB Problems Chapter4 Equilibrium Quantum Statistical Mechanics 4.1 Resume of Quantum Mechanics 4.2 Foundations of Quantum Statistical Mechanics:Ensembles 4.3 Response,Correlations and FluctuationsII:Quantum 4A Two-level Systems Chapter5 Identical Particles in Quantum Statistical Me-chanics 5.1 Statistics and Identical Particles in QSM 5.2 Fock Spaces & Second Quantization 5.3 Quantum Gases and Beyond Prolems Chapter6 Spin Hamiltonians II:Quantum 6.1 The Heisenberg Model Hamiltonian 6.2 Partition Function and Path Integrals 6.3 Mean-Field Approximations and SSB:ferro and Antiferro Mag-netism Problems Chapter7 Phase Transitions and Critical Phenomena 7.1 Introduction to Phase Transitions …… Chapter8 Model Systems,Scaling Laws and Mean Field Chapter9 Superfluids and Superfluidity Chapter10 The Renormalizaton Group and Critical Phenomena AppendixA Mathematical DigressionⅠ:Differentiable Manifolds and Exteror Calculus AppendixB Mathematical DigressionⅡ:Some Mathematics of Hilbert Spaces AppendixC Linear Stability Theory AppendixD Eigenvalue and Eigenvector Problems for NonSymmetric Matrices Bibliography Index