SUMMARY
The discussion centers on finding a book that introduces Quantum Field Theory (QFT) from a group theory perspective, specifically for mathematical physicists. Recommended texts include H. Weyl's 'Theory of Groups & Quantum Mechanics', Siegel's 'Fields', and Chapters 2 and 3 of Maggiore's 'Modern Introduction to QFT'. Pierre Ramond's works are also suggested as valuable resources. The emphasis is on rigorous mathematical treatment without excessive technicalities.
PREREQUISITES
- Understanding of group theory concepts, including groups and representations.
- Familiarity with Quantum Field Theory fundamentals.
- Basic knowledge of mathematical physics principles.
- Experience with rigorous mathematical texts.
NEXT STEPS
- Read H. Weyl's 'Theory of Groups & Quantum Mechanics' for foundational group theory in QFT.
- Study Siegel's 'Fields' for a comprehensive overview of related topics.
- Examine Chapters 2 and 3 of Maggiore's 'Modern Introduction to QFT' for a structured approach to QFT.
- Explore Pierre Ramond's publications for advanced insights into QFT and group theory.
USEFUL FOR
This discussion is beneficial for mathematical physicists, graduate students in physics, and researchers interested in the intersection of group theory and Quantum Field Theory.