Finite-temperature field theory : principles and applications.

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Bibliographic Details
Author / Creator:Kapusta, Joseph I.
Edition:2nd ed.
Imprint:Cambridge ; New York : Cambridge University Press, 2006.
Description:xii, 428 p. ; 26 cm.
Language:English
Series:Cambridge monographs on mathematical physics
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/6091037
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Other authors / contributors:Gale, Charles.
ISBN:0521820820
Table of Contents:
  • Preface
  • Preface to the Paperback Edition
  • 1. Review of quantum statistical mechanics
  • 1.1. Ensembles
  • 1.2. One bosonic degree of freedom
  • 1.3. One fermionic degree of freedom
  • 1.4. Noninteracting particles in a box
  • 1.5. Bibliography
  • 1.6. Exercises
  • 2. Functional integral representation of the partition function
  • 2.1. Transition amplitude for bosons
  • 2.2. Partition function for bosons
  • 2.3. Neutral scalar field
  • 2.4. Bose-Einstein condensation
  • 2.5. Fermions
  • 2.6. Remarks on functional integrals
  • 2.7. Bibliography
  • 2.8. Exercises
  • 3. Interactions and diagrammatic techniques
  • 3.1. Perturbative expansion
  • 3.2. Diagrammatic rules for [[lambda phis superscript 4]] theory
  • 3.3. Propagator
  • 3.4. First-order corrections to H and ln Z
  • 3.5. Summation of infrared divergences
  • 3.6. Yukawa theory
  • 3.7. Remarks on real-time perturbation theory
  • 3.8. Bibliography
  • 3.9. Exercises
  • 4. Renormalization
  • 4.1. Renormalizing [[lambda phis superscript 4]] theory
  • 4.2. Renormalization group
  • 4.3. Application to the partition function
  • 4.4. Bibliography
  • 4.5. Exercises
  • 5. Quantum electrodynamics
  • 5.1. Quantizing the electromagnetic field
  • 5.2. Blackbody radiation
  • 5.3. Diagrammatic expansions
  • 5.4. Photon self-energy
  • 5.5. Loop corrections to In Z
  • 5.5.1. Two loops
  • 5.5.2. Ring diagrams
  • 5.5.3. Three loops
  • 5.6. White dwarf stars
  • 5.7. Bibliography
  • 5.8. Exercises
  • 6. Linear response theory
  • 6.1. Linear response to an external field
  • 6.2. Screening of static electric fields
  • 6.3. Exact formula for screening length in QED
  • 6.4. Plasma oscillations
  • 6.5. Bibliography
  • 6.6. Exercises
  • 7. Spontaneous symmetry breaking and restoration
  • 7.1. Charged scalar field with negative mass-squared
  • 7.2. Goldstone's theorem
  • 7.3. Loop corrections
  • 7.4. Higgs model
  • 7.5. Bibliography
  • 7.6. Exercises
  • 8. Quantum chromodynamics
  • 8.1. Quarks and gluons
  • 8.2. Asymptotic freedom
  • 8.3. Perturbative evaluation of partition function
  • 8.4. Instantons
  • 8.5. Gluon propagator and linear response
  • 8.6. Infrared problems
  • 8.7. Deconfinement phase transition
  • 8.8. Ultrarelativistic nucleus-nucleus collisions
  • 8.9. Strange quark matter
  • 8.10. Bibliography
  • 8.11. Exercises
  • 9. Weak interactions
  • 9.1. Weinberg-Salam model
  • 9.2. Symmetry restoration
  • 9.3. Early universe
  • 9.4. Bibliography
  • 9.5. Exercises
  • 10. Nuclear matter
  • 10.1. Effective nuclear field theories
  • 10.2. Dense nuclear matter
  • 10.3. Liquid-gas phase transition
  • 10.4. Pion problem
  • 10.5. Neutron stars
  • 10.6. Bibliography
  • 10.7. Exercises
  • Conclusion
  • Appendix
  • A.1. Thermodynamic relations
  • A.2. High-temperature expansion
  • A.3. Microcanonical and canonical ensembles
  • References
  • Index