Which Textbook Best Teaches Tensor Analysis for General Relativity?

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The discussion centers on recommendations for textbooks that effectively teach tensor analysis in the context of general relativity, particularly for those who prefer a practical approach over pure mathematics. Several texts are mentioned, including "Tensor Analysis on Manifolds" by Bishop and Goldberg, and "Tensors and Manifolds" by Wasserman, with the latter noted for its thoroughness but higher mathematical demands. Participants suggest starting with more accessible general relativity texts like those by Carroll, Ohanian and Ruffini, or Schutz, which introduce tensors in a more digestible manner. The importance of understanding the mathematical foundations before delving into general relativity is emphasized, with some advocating for a gradual approach through linear algebra and calculus on manifolds. Overall, the consensus is to choose a text that balances mathematical rigor with practical application to facilitate learning in physics.
  • #31
mathwonk said:
if i have the energy and time, it might be fun to start a threqd reading MTW here.

Having too much time on my hands, I'd be willing to help "proctor" such a thead (which should probably be in the SR&GR forum).
 
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  • #32
I'd be willing to participate in an MTW thread, also.

- Warren
 

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