Recommended GR Texts for Physics/Math Background

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SUMMARY

The discussion centers on the suitability of various texts for learning General Relativity (GR) given a background in physics and mathematics. The participants recommend "Spacetime Physics" by Taylor and Wheeler for foundational understanding, and "A General Relativity Primer" by Sean Carroll as a more modern alternative to "Gravitation" by Misner, Thorne, and Wheeler (MTW). It is established that MTW may be too advanced for those without a solid grasp of differential geometry, while "Hartle's Gravity" is suggested for those familiar with Lagrangian dynamics and calculus of variations. The availability of a free version of Carroll's text is highlighted as a significant advantage.

PREREQUISITES
  • Understanding of classical mechanics and electromagnetism (E&M)
  • Familiarity with multivariable calculus, linear algebra, and differential equations
  • Basic knowledge of Lagrangian dynamics and calculus of variations
  • Exposure to special relativity concepts
NEXT STEPS
  • Read "Spacetime Physics" by Taylor and Wheeler to solidify foundational concepts
  • Explore "A General Relativity Primer" by Sean Carroll for a modern introduction to GR
  • Study Lagrangian dynamics and calculus of variations through an intermediate mechanics textbook, such as "Taylor" or similar
  • Investigate differential geometry resources to prepare for advanced texts like MTW
USEFUL FOR

Students and self-learners in physics and mathematics, particularly those seeking to understand General Relativity and its foundational concepts.

marschmellow
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My physics background is sparse--I only know classical mechanics and E&M, and I have a self-taught (and therefore foggy) quantitative understanding of special relativity to go with my (I think) strong qualitative understanding. My math background is a bit better but not much: multivariable calculus, linear algebra, differential equations, and after this Spring I'll have some abstract algebra under my belt too. I want to figure out if MTW would be a good text for me, but I can't find anything other than its table of contents online, so I have no idea how much it assumes understanding of differential geometry and how much the book teaches you it. If MTW is too advanced for someone of my math-and-physics background, is there another text you would recommend? And I'm perfectly okay with the answer "Please just wait until later before trying to teach yourself GR." If that's true, that would be the most helpful response.
 
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MTW is too advanced. You could try Hartle; all you really need is Lagrangian dynamics/calculus of variations and some orbital mechanics. (If you don't know these just read a few chapters of an intermediate mechanics book--Taylor is my favorite--and you should be OK.)
 

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