Quantum, PDE, topology, and particle physics texts, oh my

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Discussion Overview

The discussion revolves around recommendations for textbooks in quantum mechanics, partial differential equations (PDEs), and topology, aimed at a participant preparing for upcoming courses. The conversation also touches on opinions regarding Griffiths' texts, particularly in quantum mechanics and particle physics.

Discussion Character

  • Homework-related
  • Debate/contested
  • Exploratory

Main Points Raised

  • One participant seeks accessible textbooks for quantum mechanics, PDEs, and topology, expressing uncertainty about the suitability of Griffiths for quantum mechanics.
  • Another participant recommends "The Meaning of Quantum Theory" by Jim Baggott as a lighter book on quantum mechanics.
  • For PDEs, suggestions include "Partial Differential Equations for Scientists and Engineers" by Farlow and a classic text by Sommerfeld.
  • A participant recommends "Essential Topology" by Munkres for topology studies.
  • There are multiple mentions of Griffiths' book on particle physics, with some participants expressing positive views on its accessibility for those not familiar with quantum field theory (QFT).
  • Some participants note the existence of a new edition of Griffiths' particle physics text, suggesting it may have updated content regarding topics like the top quark and neutrino masses.

Areas of Agreement / Disagreement

Participants express a mix of opinions regarding Griffiths' texts, with some supporting its use for learning particle physics while others question its effectiveness for quantum mechanics. There is no consensus on the best textbooks for these subjects, as various recommendations are made.

Contextual Notes

Participants have varying levels of familiarity with the subjects, and some recommendations depend on prior knowledge and the desired depth of study. The discussion reflects a range of preferences for textbook rigor and accessibility.

sciboinkhobbes
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Hello all!

So, I'll be taking first-semester quantum mechanics and partial differential equations this fall, and would like to get a little bit of a head start by reading/working some problems on my own this summer. After some initial browsing, I've heard mixed-to-poor reviews concerning Griffiths for quantum, but I'm really not sure where to start; I'm looking for a nice accessible textbook that would be quite readable and not unnecessarily rigorous after one semester each of E&M and modern physics. And I have no idea which PDE texts would be good for self-study, so... (I took ODEs about a year ago, as well, but nothing more since then.)

The topology aspect is more independent interest, as I won't be able to take any sort of class on it until next spring or so at the earliest. However, having real analysis and abstract algebra courses under my belt, I think I would like to scope topology out a bit too.

Any book recommendations for any of the three subjects would be greatly appreciated! :)

P.S. Has anyone read Griffiths on Elementary Particle Physics? If so, what did you think? That's a book I've been wanting to check out for a while too.
 
Physics news on Phys.org
topology = Essential Topology, Springer

Concerning quantum mech, we have 100 threads about introduction books in QM in this sub-forum.
 
I think Griffiths for particle physics is a great book if you want to learn particle physics without knowing QFT. I'm also under the impression (although I could be wrong) that there is a new edition out, so maybe he won't talk about the top quark not yet being discovered or other silly things.
 
nicksauce said:
I think Griffiths for particle physics is a great book if you want to learn particle physics without knowing QFT.

I agree. Nice discussion of Feynman diagrams.
nicksauce said:
I'm also under the impression (although I could be wrong) that there is a new edition out, so maybe he won't talk about the top quark not yet being discovered or other silly things.

I have the new edition. Nice discussion of neutrino masses and neutrino oscillations.
 
shankar's qm

applied pdes by haberman

munkres for topology
 

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