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Statistical mechanics.

By: Pathria, R. K [author.].
Contributor(s): Beale, Paul D [author.].
Material type: TextTextPublisher: India : Academic Press, 2021Edition: Fourth edition / R.K. Pathria, Paul D. Beale.Description: xxx, 738 pages; Rs.750.00 : ill.; 24 cms.Content type: text Media type: computer Carrier type: online resourceSubject(s): Statistical mechanicsAdditional physical formats: Print version :: No titleDDC classification: 530.13
Contents:
1. The Statistical Basis of Thermodynamics<br>2. Elements of Ensemble Theory<br>3. The Canonical Ensemble<br>4. The Grand Canonical Ensemble<br>5. Formulation of Quantum Statistics<br>6. The Theory of Simple Gases<br>7. Ideal Bose Systems<br>8. Ideal Fermi Systems<br>9. Thermodynamics of the Early Universe<br>10. Statistical Mechanics of Interacting Systems: The Method of Cluster Expansions<br>11. Statistical Mechanics of Interacting Systems: The Method of Quantized Fields<br>12. Phase Transitions: Criticality, Universality, and Scaling<br>13. Phase Transitions: Exact (or Almost Exact) Results for Various Models<br>14. Phase Transitions: The Renormalization Group Approach<br>15. Fluctuations and Nonequilibrium Statistical Mechanics<br>16. Computer Simulations
List(s) this item appears in: 2021-10-28
Item type Current location Call number Status Date due Barcode Item holds
Book Chennai Mathematical Institute
General Stacks 		530.13 PAT (Browse shelf) Available 10930
Total holds: 0

Previous edition: Amsterdam: Butterworth-Heinemann, 2011.

Includes bibliographical references and index.

1. The Statistical Basis of Thermodynamics<br>2. Elements of Ensemble Theory<br>3. The Canonical Ensemble<br>4. The Grand Canonical Ensemble<br>5. Formulation of Quantum Statistics<br>6. The Theory of Simple Gases<br>7. Ideal Bose Systems<br>8. Ideal Fermi Systems<br>9. Thermodynamics of the Early Universe<br>10. Statistical Mechanics of Interacting Systems: The Method of Cluster Expansions<br>11. Statistical Mechanics of Interacting Systems: The Method of Quantized Fields<br>12. Phase Transitions: Criticality, Universality, and Scaling<br>13. Phase Transitions: Exact (or Almost Exact) Results for Various Models<br>14. Phase Transitions: The Renormalization Group Approach<br>15. Fluctuations and Nonequilibrium Statistical Mechanics<br>16. Computer Simulations

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