Good introductory book about general relativity at undergraduate level

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SUMMARY

The forum discussion centers on recommended introductory books for general relativity at the undergraduate level. Key suggestions include "Gravity from the Ground Up" by Schutz, "A General Relativity Workbook" by Tom Moore, and "General Relativity" by Hartle. Other notable mentions are "Relativity Made Relatively Easy" by Andrew Steane and "Einstein Gravity in a Nutshell" by Zee. The discussion emphasizes the importance of selecting texts that align with the reader's background and preferences, particularly regarding the level of mathematical rigor and application focus.

PREREQUISITES
  • Understanding of basic physics principles
  • Familiarity with calculus and linear algebra
  • Basic knowledge of tensor calculus
  • Exposure to classical mechanics concepts
NEXT STEPS
  • Research "Gravity from the Ground Up" by Schutz for foundational concepts
  • Explore "A General Relativity Workbook" by Tom Moore for practical exercises
  • Study "Einstein Gravity in a Nutshell" by Zee for advanced insights
  • Investigate lecture notes on General Relativity from MIT and Cambridge University
USEFUL FOR

Students and educators in physics, particularly those interested in general relativity, as well as self-learners seeking structured resources for understanding complex concepts in gravitational theory.

  • #31
PeroK said:
I don't think it's been mentioned that Sean Carroll's notes are online here:

https://www.preposterousuniverse.com/grnotes

These form the basis of his GR textbook.
Thank you very much!
 
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  • #32
StenEdeback said:
Yes, it is personal.
I really like Zee's book, because they offer a lot of intuition, insights and context. That compensates the lack of rigour more than enough.

Also, they're actually fun to read. As a reviewer wrote: "his books are not meant for you to become experts, but to fal in love with the subject." Personally, I don't have the ambition to become an expert. I mainly want to be amazed and get an intuitive understanding. Al that rigorous math is easily forgotten anyway. But maybe I'm braindamaged.
 
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  • #33
dextercioby said:
For me it is a big no. If you can get your hands on Wu Ki Tung's book, it is all you need for group theory in physics without invoking sofisticated mathematics. It takes you from 0 to Young Tableaux for the classical groups, which are a foundation for Quantum Chromodynamics and Electroweak Theory in the Standard Model. It goes through the Lorentz group smoothly, without trying to attempt finesse which Zee misses (real vs complex, real vs complexified vs real forms of complexified Lie algebras).
As for GR, I only recommend two books: Ray D'Inverno's (first level) and Wald's (second and third level). If the latter is too expensive as a used book, then perhaps Norbert Straumann's text should serve the same spot, if found at a decent price.
Scanned PDFs of Wald are easy to find on the internet. I won’t link, because I am not sure about the legalities for different countries.
 
  • #34
haushofer said:
I really like Zee's book, because they offer a lot of intuition, insights and context. That compensates the lack of rigour more than enough.

Also, they're actually fun to read. As a reviewer wrote: "his books are not meant for you to become experts, but to fal in love with the subject." Personally, I don't have the ambition to become an expert. I mainly want to be amazed and get an intuitive understanding. Al that rigorous math is easily forgotten anyway. But maybe I'm braindamaged.
Well, the qft book is not that brillant. You can read it if you have already good knowledge about the topic. Then it offers entertaining approaches to the known topics, but imho usually it's not detailed enough for the beginner to really understand the topic. I don't mean the lack of rigor. Rigor in QFT is something for the mathematicians to work out. One should be aware that it's an unsolved problem. Except for toy models in lower dimensions afaik there's no rigorous non-perturbative treatment of real-world QFTs, let alone the Standard Model.
 
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