By Felix Bloch Introduction and basic concepts Classical physics Hamilton's equations Phase space Liouville's theorem The statistical ensemble Distribution function and probability density Mean values Additive quantities Time dependence of the phase density Thermal equilibrium and the canonical distribution Stationary mean values Conditions of equilibrium Constancy of the distribution function The canonical distribution Thermodynamic functions The partition function The statistical significance of entropy Applications of classical statistics Ideal monatomic gases Energy Heat capacity Entropy Free energy Distribution in the u-space The virial theorem The equipartition theorem Examples Mean kinetic energy Diatomic molecules Rigid rotations Vibrations Solids Normal coordinates Linear chain Periodic boundary conditions Three-dimensional solid Blackbody radiation Magnetism Quantum statistics Basic elements of quantum mechanics The density matrix The statistical ensemble Time dependence of the density matrix Thermal equilibrium The canonical distribution Thermodynamic functions and the partition function The Nernst heat theorem Applications of quantum statistics Ideal monatomic gases Mean energy of harmonic oscillator Examples Diatomic molecules Specific heat of solids The Debye approximation Blackbody radiation Magnetism Weiss theory of ferromagnetism Transition from quantum to classical statistical mechanics Identical particles The grand canonical ensemble Fermi statistics Bose statistics --

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