- #1
andytoh
- 359
- 3
The modern "Large-Scale Structure of Spacetime" book
Ever since I started reading Hawking's classic "Large-Scale Structure of Spacetime", written in 1973, I always wished that there was a more up-to-date book on general relativity that uses the book's level of mathematical rigour. But every modern book used less mathematics than I wanted to see. Well, I think here it is:
https://www.amazon.com/dp/0387691995/?tag=pfamazon01-20
Released in May 2007, 540 pages. No reviews yet. The book description says "The book contains a thorough introduction to tensor calculus and curved manifolds. After the necessary mathematical tools are introduced, we give a thorough presentation of the theory of relativity. Also, some advanced topics not previously covered by textbooks; e.g. Kaluza-Klein theory, Israel's formalism and branes. Anisotropic cosmological models are also included. The book contains a large number of new exercises and examples, each with separate headings. The reader will get an updated introduction to general relativity including the most recent developments in cosmology."
The table of contents shows the mathematics used, which seems about the same as Wald's book from 1983. But it still doesn't use more advanced diferential geometry topics as Hawking's book (e.g. fiber bundles), but it seems close enough. Any opinions?
Ever since I started reading Hawking's classic "Large-Scale Structure of Spacetime", written in 1973, I always wished that there was a more up-to-date book on general relativity that uses the book's level of mathematical rigour. But every modern book used less mathematics than I wanted to see. Well, I think here it is:
https://www.amazon.com/dp/0387691995/?tag=pfamazon01-20
Released in May 2007, 540 pages. No reviews yet. The book description says "The book contains a thorough introduction to tensor calculus and curved manifolds. After the necessary mathematical tools are introduced, we give a thorough presentation of the theory of relativity. Also, some advanced topics not previously covered by textbooks; e.g. Kaluza-Klein theory, Israel's formalism and branes. Anisotropic cosmological models are also included. The book contains a large number of new exercises and examples, each with separate headings. The reader will get an updated introduction to general relativity including the most recent developments in cosmology."
The table of contents shows the mathematics used, which seems about the same as Wald's book from 1983. But it still doesn't use more advanced diferential geometry topics as Hawking's book (e.g. fiber bundles), but it seems close enough. Any opinions?
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