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Contents
Front Matter
Statistical Mechanics: An Introduction
Equilibrium, Thermodynamic Parameters and Response Functions
An Overview of Thermodynamics-I
An Overview of Thermodynamics-II
Statistical Foundation of Thermodynamics
Study of Two Prototype Physical Models from Statistical Route: an Ideal Gas and a Collection of N Three Dimensional Classical Harmonic
Gibbs Paradox and Indistinguishability of Particles
Ensemble Theory (classical)-I (Concept of Phase Space and its Properties)
Ensemble Theory (classical)-II ( Ensemble, Liouville’s Theorem and Ergodicity)
Ensemble Theory(classical)-III Micro-canonical Ensemble
Ensemble Theory(classical)-IV (Canonical Ensemble, Idea of Partition Function and Applications)
Ensemble Theory(classical)-IV(Canonical Ensemble(More Applications), Equipartition Theorem Virial Theorem and Density of States)
Ensemble Theory (classical)- V (Grand Canonical Ensemble and its applications)
Ensemble Theory(classical)-VI (Equivalence of Ensembles and Fluctuations)
Ensemble Theory Classical VII
Ensemble Theory(Quantum)-I Quantum Mechanical Formulation of Statistical Mechanics
Ensemble Theory(Quantum)-II Ideal Fermi Gas
Ensemble Theory(Quantum)-III Ideal Bose Gas
Ensemble Theory(Quantum)-III Ideal Bose Gas Applications (Photon Gas, Phonon Gas, Liquid 4He)
Fermi Gas Applications (White Dwarf Stars, Thomas Fermi Model, Quantum Hall Effect)
Classical System of Interacting Particles-I (Model Potentials, Hard Sphere gas, Hard Sphere Gas with small attractive interaction, Perturbation expansion, Derivation of Vander Waal’s equation of state)
Classical System of Interacting Particles-II (Mayer’s Cluster Expansion, Derivation of Virial Coefficients)
Classical System of Interacting Particles-III (Universal Behavior of Second Virial Coefficient, Model Potentials, Derivation of Virial Coefficients and van der Waal’s Equation of State )
Back Matter
Appendix
Statistical mechanics
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