Discusses all three formalisms used in the study of finite field theory: the imaginary time formalism, the closed time formalism, and thermofield dynamics. Covers Gauge field theories and symmetry restoration at finite temperature. DLC: Quantum field theory.
Finite-temperature field theory
โ Scribed by Joseph I. Kapusta
- Publisher
- Cambridge University Press
- Year
- 1989
- Tongue
- English
- Leaves
- 225
- Series
- Cambridge monographs on mathematical physics
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Professor Kapusta develops the basic formalism and theoretical techniques for studying relativistic quantum field theory at high temperature and density. Topics covered include functional integral representation of the partition function, diagrammatic expansions, linear response theory, screening and collective oscillations, equations of state, phase transitions, restoration of spontaneously broken symmetries, the Goldstone theorem, and infrared problems. Specific physical theories treated include QED, QCD, the Weinberg-Salam model, and effective nuclear field theories. Applications to white dwarfs, neutron stars, ultrarelativistic nucleus-nucleus collisions, and the early universe are discussed. Problems are provided at the end of each chapter, and numerous references to the literature are included.
๐ SIMILAR VOLUMES
Thoroughly revised and updated, this new edition develops the basic formalism and theoretical techniques for studying relativistic field theory at finite temperature and density. It starts with the path-integral representation of the partition function and then proceeds to develop diagrammatic pertu
This text discusses all three formalisms used in the study of finite temperature field theory, namely the imaginary time formalism, the closed time formalism and thermofield dynamics. Applications of the formalisms are worked out in detail. Gauge field theories and symmetry restoration at finite tem
Thoroughly revised and updated, this new edition develops the basic formalism and theoretical techniques for studying relativistic field theory at finite temperature and density. It starts with the path-integral representation of the partition function and then proceeds to develop diagrammatic pertu