Buch, Englisch, 432 Seiten, Format (B × H): 178 mm x 254 mm
For Doctoral Level Physics
Buch, Englisch, 432 Seiten, Format (B × H): 178 mm x 254 mm
ISBN: 978-1-041-06435-0
Verlag: CRC Press
This book is designed as an introductory course in Quantum Field Theory (QFT) for students who have completed two full graduate-level courses in Quantum Mechanics (QM). Quantum Field Theory is the framework that combines quantum mechanics with special relativity, providing a comprehensive description of fundamental forces and particles. It is a crucial part of modern theoretical physics and essential for understanding the behaviour of elementary particles, the dynamics of fields, and the interactions that govern the universe at the smallest scales. This book is structured to gradually introduce the key concepts and mathematical tools necessary for mastering QFT. Each chapter builds on the knowledge acquired in previous sections, ensuring a coherent and comprehensive understanding of the subject. The material presented here helps doctoral students bridge the gap between the traditional quantum mechanics taught at the graduate level and the more advanced concepts and techniques used in quantum field theory. Key Features:
- Specifically designed to connect traditional quantum mechanics knowledge with quantum field theory.
- Presents a coherent learning path, including end-of-chapter trivia questions and problems, that gradually introduces the concepts and skills needed for grasping QFT.
- Tailored for doctoral-level physics students, ensuring appropriate depth and complexity.
Zielgruppe
Postgraduate
Autoren/Hrsg.
Fachgebiete
Weitere Infos & Material
1 Lectures 1, 2, 3, & 4: Comprehensive Review of Graduate Quantum Physics I & II
2 Lectures 5 & 6: Field Theory
3 Lectures 6 & 7: Quantization, Path Integrals, Number Operator, and Field Operators
4 Lecture 8: Symmetries, Indistinguishability, Statistics, Renormalization, and Gauge Theories
5 Lecture 9: Second Quantization, Fock Space, the Tight Binding Hamiltonian, Two and N Particle Operators, and the Hubbard Model
6 Lectures 10 & 11: Relativistic Quantum Mechanics, the Klein Gordon Equation, Contour Integrals, the Scalar Feynman Propagator, and Green’s Functions
7 Lecture 12: Advanced Quantum Field Theory: Beyond Single Particle Quantum Theory
8 Lectures 13, 14, 15 & 16: Feynman Diagrams in Quantum Field Theory
9 Lectures 17 & 18: The S-matrix 365
10 Lectures 19 & 20: _4 Theory and Feynman Diagrams
11 Lecture 21: Other Scattering Theories
12 Lecture 22: Path Integrals in Quantum Field Theory
13 Lecture 23: Topology and Quantum Field Theory
14 The Vacuum in Quantum Field Theory
15 Summary and Pedagogical Implications of Quantum Field Theory 568
