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Statistical mechanics/ R.K. Pathria, Paul D. Beale.

By: Contributor(s): Material type: TextTextPublication details: Amsterdam ; Boston : Elsevier/Academic Press, 2011.Edition: 3rd edDescription: xxvi, 718 p. : ill. ; 24 cmISBN:
  • 9780123821881 (pbk.)
Subject(s): DDC classification:
  • 530.13 22
LOC classification:
  • QC174.8 .P38 2011
Online resources:
Contents:
The statistical basis of thermodynamics -- Elements of the ensemble theory -- The canonical ensemble -- The grand canonical ensemble -- Formulation of quantum statistics -- The theory of simple gases -- Ideal Bose systems -- Ideal Fermi systems -- Thermodynamics of the early universe -- Statistical mechanics of interacting systems : the method of cluster expansions -- Statistical mechanics of interacting systems : the method of quantized fields -- Phase transitions : criticality, universality, and scaling -- Phase transitions : exact (or almost exact) results for models -- Phase transitions : the renormalization group approach -- Fluctuations and nonequilibrium statistical mechanics -- Computer simulations.
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Holdings
Item type Current library Call number Copy number Status Date due Barcode
Books Books Chittagong University Library 530.13 P295s (Browse shelf(Opens below)) c-1 Available 312456
Books Books Chittagong University Library 530.13 P295s (Browse shelf(Opens below)) C-2 Available 312457

Includes bibliographical references (p. 687-705) and index.

The statistical basis of thermodynamics -- Elements of the ensemble theory -- The canonical ensemble -- The grand canonical ensemble -- Formulation of quantum statistics -- The theory of simple gases -- Ideal Bose systems -- Ideal Fermi systems -- Thermodynamics of the early universe -- Statistical mechanics of interacting systems : the method of cluster expansions -- Statistical mechanics of interacting systems : the method of quantized fields -- Phase transitions : criticality, universality, and scaling -- Phase transitions : exact (or almost exact) results for models -- Phase transitions : the renormalization group approach -- Fluctuations and nonequilibrium statistical mechanics -- Computer simulations.

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