I want to learn Quantum Physics/Mechanics/Field Theory

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Discussion Overview

The discussion revolves around recommendations for books and resources for learning quantum physics, mechanics, and field theory. Participants share their experiences and suggest various texts suitable for different levels of understanding, from introductory to more advanced topics.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant expresses a desire to learn quantum physics as a hobby and seeks book recommendations, mentioning prior knowledge in calculus and some physics concepts.
  • Another participant suggests that any introductory book on quantum mechanics would suffice, recommending Wikipedia's article on the mathematical formulation of quantum mechanics for those familiar with linear algebra and differential equations.
  • A different participant mentions Jim Hartle's new book on general relativity as a highly endorsed resource.
  • One participant shares their enjoyment of "The Road to Reality" by Penrose, highlighting its comprehensive approach from basic concepts to advanced topics like supergravity.
  • Another participant recommends Dirac's book on general relativity for a non-differential geometry approach, while suggesting Weinberg's work for mathematical rigor in both general relativity and quantum mechanics.
  • There is mention of various texts for quantum mechanics, including Cohen-Tanoudji et al., Messiah, and the original work by Von Neumann, with a note on the varying levels of mathematical depth required.
  • A participant offers a link to a free textbook on field theory, emphasizing the large size of the document.
  • One participant cautions that the original poster should start with easier, introductory books rather than advanced texts, suggesting that some recommendations may not be suitable for beginners.

Areas of Agreement / Disagreement

Participants generally agree on the need for a range of resources to accommodate different levels of understanding, but there is disagreement on which specific texts are most appropriate for beginners versus advanced learners.

Contextual Notes

Some recommendations depend on the reader's prior knowledge and mathematical background, and there is uncertainty about the best starting point for someone with limited experience in the subject matter.

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I've decided I'm not going to dual major in Math and Physics so I'm instead just going to do it as a hobby. I've already tought myself a little bit of math (Calc I-III, Diff Eq's and Complex Analysis) and I'm already pretty familiar with a few mathematical aspects of modern physics (photoelectric effect, pair production/annhilation, relativity, Schrödinger wave equation etc...) was wondering what books you guys would recommend for learning all of this (and maybe even general relativity)? Thanks in advance.
 
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Any book title Introduction to Quantum Mechanics would do. If you are well versed in linear algebra, diff eqns, I would recommend Wikipedia's article (half of which was written by me :), http://www.wikipedia.com/Mathematical_formulation_of_quantum_mechanics . Just follow the links of terms you don't understand.

GR is much more difficult, first get your head round tensors, and then SR in tensor form, then manifolds and all of Riemann's stuff. Then I would recommend Misner, Thorne and Wheeler, that's quite good.
 
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Jim Hartle's new introductory book on general relativity is supposed to be very good indeed. I'm getting a copy soon. The back cover has all sorts of big names endorsing it, including Hartle's good buddy Hawking.
 
I'm in the process of reading "The road to reality" by Penrose, and I have to say that I'm really enjoying it.
It starts out by explaining to you what is a rational number and ends with supergravity and beyond. Great read.

cheers,
Patrick.
 
The best book to learning GR,without using differential geometry at all (defining tensors in the taxonomical approach),is "General Relativity" by Paul Adrien Maurice Dirac.It should provide you with the physical contents of GR.For the math part,Steven Weinberg deals pretty well.MTW book will lose u among footnotes.For the Einstein-Cartan theory (which provides the natural path to Supergravity theories),there is a chapter in Steven Weinberg's book,one in Ramond's book,an article by Kibble,a clean approach by Carmeli,a.s.o.
To Quantum Mechanics,it's not easy to give advice,as i don't know how far u will go go,and how much mathematics (functional analysis to be exact) u will need.The easiest approach is provided by Cohen-Tanoudji et al. and Messiah.But you can go deeper into mathematics behind QM with the Bible by Prugoveçki.And the list would carry on.The original book by Von Neumann (1932 in German,not Hungarian,and the English transcription 1955) should be easier than Prugoveçki.It provides the reader with the original text on Von Neumann formulation of (nonrelativistic) Quantum Mechanics.If you want the other formulation as well,you can go to Feynman,Hibbs' book.
Into field theory,depends on how much you want to understand.If you want to be shallow,u can choose Peskin,Schroeder/Itzykson,Zuber/Bailin and Love/Ryder.More rigurous approaches u find in Steven Weinberg/Zee/Ramond.Or go directly to the Bible of quantizing by Henneaux,Teitelboim.The applications are to be found in the books mentioned earlier.Standard Model applications,that is.

I think you have a list.It's not complete.Maybe i missed many books,good ones,that is.Or maybe not.

Good luck!
 
I can assum he should be taking it from zero,not from top level.He's having probably no knowledge,and should follow easier,introductory books.Siegels' book should be the last on any list...
 

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