Which QFT book is better? Peskin & Shroder or Weinberg?

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SUMMARY

The discussion compares the merits of two prominent quantum field theory (QFT) textbooks: "An Introduction to Quantum Field Theory" by Peskin & Schroder and "Quantum Theory of Fields" by Steven Weinberg. Peskin & Schroder lacks coverage on canonical quantization of quantum electrodynamics (QED), which is essential for certain courses. In contrast, Weinberg's book provides a comprehensive foundation by integrating quantum mechanics (QM) and special relativity (SR) before addressing creation/annihilation operators and interactions, with canonical quantization introduced later in chapter 7. Alternative texts mentioned include "Mandl & Shaw," "Srednicki," and "Zee," each offering unique approaches to QFT.

PREREQUISITES
  • Familiarity with quantum mechanics (QM) principles
  • Understanding of special relativity (SR)
  • Basic knowledge of quantum electrodynamics (QED)
  • Experience with creation and annihilation operators in quantum field theory
NEXT STEPS
  • Research "Quantum Theory of Fields" by Steven Weinberg for a comprehensive understanding of QFT
  • Explore "An Introduction to Quantum Field Theory" by Peskin & Schroder for foundational concepts
  • Study "Mandl & Shaw" for a traditional approach to QFT
  • Investigate "Srednicki" and "Itzykson & Zuber" for supplementary background reading
USEFUL FOR

Students and educators in physics, particularly those focusing on quantum field theory, as well as researchers seeking to deepen their understanding of QFT methodologies and texts.

petergreat
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The title is my question. What are the relative merits of the two books? I've only read part of Peskin & Schroder, and one of my complaints is that the book doesn't cover canonical quantization of QED which I need for my course. I don't know much about Weinberg's book, but it seems to be have more in-depth discussions.
 
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Weinberg's approach is very different. He starts with a discussion of the general principles of QM and SR, and how combining the two leads to the concept of non-interacting particles. Then he starts talking about creation/annihilation operators and how to combine them into quantum fields. Those fields are used to define interactions. When he derives the Feynman rules for an arbitrary QFT with interactions, he still hasn't said anything about canonical quantization. I think that doesn't appear until chapter 7.

If you need a book that's a lot like P&S, you might want to consider Mandl & Shaw. Other popular choices are Srednicki, and Zee. The latter starts with the path integral approach right away.
 
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Zee strikes me as a book to read after you've already had the "traditional" introduction to the subject.

I think Srednicki might make a good text if supplemented with, say, the Itzykson & Zuber (inexepensive Dover edition) for background reading.
 

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