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Axiomatics of Classical Statistical Mechanics
Requiring only familiarity with elements of calculus and analytical geometry, this monograph constructs classical statistical mechanics as a deductive system, based on equations of motion and basic postulates of probability. 1960 edition.
Reprint of the the Pergamon Press, Oxford and New York, 1960 edition.
Originally published as Volume 11 in the International Series of Monographs in Pure and Applied Mathematics.
Vector space; Lebesgue Measure; Lebesgue Integral; Liouville's; Poincare's; Hopf's; Jacobi's theorem; Ergodic Hypothesis; Hamiltonian systems; Newtonian systems; Initial value problem; Gibb's canonical probability distribution; Fundamental lawsOriginally published as Volume 11 in the International Series of Monographs in Pure and Applied Mathematics.
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Requiring only familiarity with elements of calculus and analytical geometry, this monograph constructs classical statistical mechanics as a deductive system, based on equations of motion and basic postulates of probability. 1960 edition.
Reprint of the the Pergamon Press, Oxford and New York, 1960 edition.
Originally published as Volume 11 in the International Series of Monographs in Pure and Applied Mathematics.
Vector space; Lebesgue Measure; Lebesgue Integral; Liouville's; Poincare's; Hopf's; Jacobi's theorem; Ergodic Hypothesis; Hamiltonian systems; Newtonian systems; Initial value problem; Gibb's canonical probability distribution; Fundamental lawsOriginally published as Volume 11 in the International Series of Monographs in Pure and Applied Mathematics.
