Which book is the best for an introductory level approach to GR?

In summary, Straumann's General Relativity lecture notes are a good resource for someone looking for a more rigorous treatment of tensor analysis.
  • #1
UnderLaplacian
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Which book among Bernard Schutz , Stephani and d'Inverno is the best for an introductory level approach to GR ? I have read some tensor analysis from d'Inverno and have not found its treatment rigorous enough .
 
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  • #2
If you are looking for rigor on the tensor analysis part, I suggest picking up a separate textbook in tensor analysis. In general, GR textbooks - at least at an introductory level - will tend to give you a short crash course on tensor analysis sufficient to get you through the basics but not much more.
 
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  • #3
UnderLaplacian said:
? I have read some tensor analysis from d'Inverno and have not found its treatment rigorous enough .
Could you explain this statement a bit more? I am not sure what you mean by 'not rigorous enough.'

Are you looking for something like https://www.amazon.com/dp/0226870332/?tag=pfamazon01-20, O'Neill, https://www.amazon.com/gp/product/0521537800/?tag=pfamazon01-20 (or https://www.amazon.com/dp/1107032865/?tag=pfamazon01-20), https://www.amazon.com/dp/0199230722/?tag=pfamazon01-20 (or https://www.amazon.com/dp/0199666466/?tag=pfamazon01-20?)
 
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  • #4
I like Schutz, but what you may like could be vastly different. You should check out these texts from the library and see which fits your preferred style of textbook.

If you want to a "rigorous" treatment of tensor analysis you're going to have to look elsewhere like Orodruin said.
 
  • #5
I don't know what you mean by "rigorous" either. Maybe you mean a more modern exposition of tensor analysis? Then perhaps the book by Straumann is good

N. Straumann, General Relativity, Springer (2013) (2nd edition)
 
  • #6
Sorry for the vague wording of my question . Thanks for all your suggestions though . A prof. in the high energy physics dept. of my university gave me the same advice that Orodruin did .
 

1. What is the best book for introduction to General Relativity (GR)?

The best book for introduction to GR will depend on the reader's level of understanding and background in physics and mathematics. Some popular options include "A First Course in General Relativity" by Bernard Schutz and "Introduction to General Relativity" by John Dirk Walecka.

2. Is it necessary to have a strong background in mathematics to understand GR?

Yes, a strong understanding of mathematics, particularly calculus and linear algebra, is necessary to fully grasp the concepts in GR. However, there are also books that offer a less mathematical approach to introduce the subject, such as "Introducing Einstein's Relativity" by Ray d'Inverno.

3. Are there any online resources for learning GR?

Yes, there are many online resources available for learning GR, including video lectures, online courses, and interactive simulations. Some recommended resources include "General Relativity for Everyone" by Robert Wald and "The Elegant Universe" by Brian Greene.

4. How can I apply my knowledge of GR in real-world situations?

GR has many practical applications, particularly in the fields of astrophysics and cosmology. Understanding GR can also lead to insights and advancements in technology, such as GPS systems and gravitational wave detectors.

5. Can GR be understood without prior knowledge of Einstein's theory of special relativity?

While it is not necessary to have a deep understanding of special relativity to learn GR, some knowledge of its concepts will be helpful. It is recommended to have at least a basic understanding of special relativity before delving into GR.

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