Find Intro QFT Textbooks: Beginner-Friendly Resources

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Discussion Overview

The discussion revolves around finding beginner-friendly textbooks and resources for learning Quantum Field Theory (QFT), particularly for someone preparing for graduate studies in physics. Participants share their experiences and recommendations for texts that could help bridge the gap from undergraduate studies to QFT.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant expresses difficulty in understanding QFT concepts after reviewing classical field theory and suggests that their prior education in mechanics and electrodynamics was insufficient.
  • Another participant recommends "Altland and Simon" and "Coleman" as resources for non-relativistic QFT, noting that these can be derived from the Schrödinger equation.
  • A different participant mentions "A First Book of Quantum Field Theory" by Lahiri and Pall as a helpful resource, particularly for understanding Noether's Theorem.
  • One participant comments on the level of David Tong's lectures, suggesting they are basic but still aimed at graduate students, and recommends a specific book that provides a suitable level of detail for beginners.
  • There is a mention of Griffiths' particle physics book as another potential resource for learning QFT.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the best introductory texts for QFT, as various recommendations are made, and some express confusion with certain resources. The discussion reflects multiple competing views on what constitutes a suitable starting point for learning QFT.

Contextual Notes

Some participants note limitations in their prior education that may affect their understanding of QFT, such as insufficient coverage of relativistic electrodynamics and classical mechanics. There is also mention of varying levels of detail in recommended texts, which may impact their effectiveness for beginners.

creepypasta13
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I completed my Physics undergrad studies a couple years ago, so I had forgotten a lot of what I learned. But since I plan to start grad school this fall, I have spent the past few months reviewing Griffith's QM and E&M, along with doing a little self-study of grad-level QM from Sakurai. However, I had a really bad Mech professor, so I forgot a lot about Lagrangians, actions, 4-vectors, etc until I reviewed them the past few days to help understand Classical field theory

I was wondering where I could learn QFT on my own (including any more QM I might need to learn before I could start QFT) to prepare myself for possibly taking grad-level QM and QFT for my 1st semester of grad school.

For QM, I have Griffiths book, and in class we covered the first 7 chapters (which includes all the basics, hydrogen, time-indep. perturbation, H atom, identical particles, and the variational principle). I forgot some of this stuff, but I'm sure I can relearn the stuff quickly if I need to. I also spent a few days self-studying scattering theory.

Where should I go after this? I watched a few of David Tong's QFT lectures that covered Classical Field Theory, and I was really lost. I tried a few pages of Peskin & Schroeder and also was confused often by the explanations. For example, their explanations for Noether's Thm and Energy Momentum Tensor weren't very helpful. Perhaps this is because my E&M prof barely covered Relativistic Electrodynamics.

Are Tong's lectures and Peskin and Schroeder not a good text for beginners? What texts serve as better introductions to QFT?
 
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How about:
Altland and Simon http://books.google.com/books/about/Condensed_matter_field_theory.html?id=0KMkfAMe3JkCNayak , http://www.physics.ucla.edu/~nayak/many_body.pdf
Coleman, http://www.physics.rutgers.edu/~coleman/620/mbody/pdf/bkx.pdf

Those are about non-relativistic QFT used in some areas of condensed matter, which can be derived exactly from the Schroedinger equation for many particles. High energy people just take the resulting fields, make them relativistic, and throw the underlying particles away.

QFT from the HEP point of view:
Albert Stetz http://www.physics.orst.edu/~stetza/Book.pdf
Jan Smit http://staff.science.uva.nl/~jsmit/qft07.pdf
 
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A First Book of Quantum Field Theory by Amitabha Lahiri and Palash B. Pall was invaluable for getting me through QFT when I took it as an undergraduate.

I think I remember them explaining Noether's Theorem well, among other things.

https://www.amazon.com/dp/0849338972/?tag=pfamazon01-20
 
Tong's notes are pretty basic, but still aimed at graduate students. You probably just need the "physical sophistication" that grad level courses in mechanics, E&M, QM, and Stat Mech will give you.

However, https://www.amazon.com/dp/0750308648/?tag=pfamazon01-20 should be at about the right level given your background. Things like Noether's Theorem are stated in passing but not proved. The book has the right amount of detail for a first pass, I think.

And don't forget that Griffiths wrote a particle physics book.
 
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