Introduction to quantum field theory / Roberto Casalbuoni.
Material type:
- 9789813146662 (hardcover ; alk. paper)
- 530.143 23 C334
Item type | Current library | Call number | Status | Date due | Barcode | Item holds | |
---|---|---|---|---|---|---|---|
Books | ISI Library, Kolkata | 530.143 C334 (Browse shelf(Opens below)) | Available | 138066 |
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530.143 C282 Quantum gravity in 2+1 dimensions | 530.143 C293 Quantum field theory and noncommutative geometry | 530.143 C334 Introduction to quantum field theory | 530.143 C334 Introduction to quantum field theory / | 530.143 C748 Mathematical quantum field theory and related topics | 530.143 D229 Lectures on quantum field theory | 530.143 D229 Field theory |
Includes bibliographical references and index.
1. Introduction --
2. Lagrangian formalism for continuum systems and quantization --
3. The Klein-Gordon field --
4. The Dirac field --
5. Vector fields --
6. Symmetries in field theories --
7. Time ordered products --
8. Perturbation theory --
9. Applications --
10. One-loop renormalization --
11. Path integral formulation of quantum mechanics --
12. The path integral in field theory --
13. The quantization of the gauge fields.
"This book deals with quantum field theory, the language of modern elementary particles physics. Based on university lectures given by the author, this volume provides a detailed technical treatment of quantum field theory that is particularly useful for students; it begins with the quantization of the most important free fields, the scalar, the spin-1/2 and the photon fields, and is then followed by a detailed account of symmetry properties, including a discussion on global and local symmetries and the spontaneous breaking of symmetries. Perturbation theory, one-loop effects for quantum electrodynamics, and renormalization properties are also covered. In this second edition new chapters have been introduced with a general description of path integral quantization both on quantum mechanics and in quantum field theory, with a particular attention to the gauge fields. The path integral quantization of Fermi fields is also discussed"--
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