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Principles of Statistical Mechanics

Principles of Statistical Mechanics

Description

This book has hardback covers.Ex-library,With usual stamps and markings,In fair condition, suitable as a study copy.No dust jacket.

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from Santilli 1978 (pp. 1-2):

  1. analytic formulations, e.g., Lagrange's and Hamilton's equations, Hamilton-Jacobi theory, etc.
    Whittaker (1904), Goldstein (1950), Pars (1965)
  2. variational formulations, e.g., variational problems, variational principles, etc.
    Lanczos (1949), Rund (1966)
  3. algebraic formulations, e.g., infinitesimal and finite canonical transformations, Lie algebras and Lie groups, symmetries and conservation laws, etc.
    Saletan and Cromer (1971), Sudarshan and Mukunda (1974).
  4. geometric formulations, e.g., symplectic geometry, canonical structure, etc.
    Jost (1964), Abraham and Marsden (1967), Guillemin and Sternberg (1977)
  5. statistical formulations, e.g., Liouville's theorem, equilibrium and nonequilibrium statistical mechanics, etc.
    Gibbs (1948), Katz (1967)
  6. thermodynamic formulations, e.g., irreversible processes, entropy, etc.
    Sommerfeld (1956), Tisza (1966)
  7. many-body formulations, e.g., stability of orbits, quadrature problems, etc.
    Wintner (1941), Khilmi (1961), Hagihara (1970)