Relativity Books for relativity and quantum mechanics

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The discussion centers around seeking recommendations for introductory books on quantum mechanics and general relativity that offer a mathematical perspective rather than a layman's introduction. Key suggestions include Bram Gaasbeek's "An Introductory Course on Quantum Mechanics," which is praised except for its last chapter on interpretation, and John Preskill's notes on quantum computation, which provide a modern approach to quantum mechanics. For general relativity, Matthias Blau's and Sean Carroll's lecture notes are highlighted as valuable resources. The participants emphasize the importance of understanding the mathematical foundations of these theories and inquire about the background knowledge necessary for effective recommendations. There is also a mention of a desire for resources that bridge the gap between technical and non-technical explanations, particularly for readers who have previously engaged with more accessible texts.
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I have been looking online for books on introductory level quantum mechanics and General relativity that provide a mathematical introduction to these theories. Most of the books I have read until now provide a laymans introduction to these things.

Since I'm only pursuing this as a hobby and most of the recommendations I have received have been on the Internet, I have not come across many really technical books. I would really appreciate some recommendations for this.

Thanks.
 
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Bram Gaasbeek's quantum mechanics seem quite good to me, and I recommend them except for the last chapter on interpretation. Nowadays, another route to introductory quantum mechanics is via quantum computation, for which Preskill's notes are excellent.

http://arxiv.org/abs/1007.4184
Bram Gaasbeek, An Introductory Course on Quantum Mechanics

http://www.theory.caltech.edu/people/preskill/ph229/#lecture
John Preskill, Quantum Computation

http://physics.ucsd.edu/~mcgreevy/w14/lecture-notes.html
John McGreevy, Quantum Mechanics Lecture Notes

For general relativity, here are some notes I found helpful.

http://www.blau.itp.unibe.ch/GRLecturenotes.html
Matthias Blau, Lecture Notes on General Relativity

http://preposterousuniverse.com/grnotes/
Sean Carroll, Lecture Notes on General Relativity

https://sites.google.com/site/winitzki/index/topics-in-general-relativity
Sergei Winitzki, Topics in General Relativity
 
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What background (acquired via formal or informal study) do you have in physics and mathematics?

The answer to this question will help folks figure out what to recommend.
 
atyy said:
Bram Gaasbeek's quantum mechanics seem quite good to me, and I recommend them except for the last chapter on interpretation. Nowadays, another route to introductory quantum mechanics is via quantum computation, for which Preskill's notes are excellent.

http://arxiv.org/abs/1007.4184
Bram Gaasbeek, An Introductory Course on Quantum Mechanics

http://www.theory.caltech.edu/people/preskill/ph229/#lecture
John Preskill, Quantum Computation

http://physics.ucsd.edu/~mcgreevy/w14/lecture-notes.html
John McGreevy, Quantum Mechanics Lecture Notes

For general relativity, here are some notes I found helpful.

http://www.blau.itp.unibe.ch/GRLecturenotes.html
Matthias Blau, Lecture Notes on General Relativity

http://preposterousuniverse.com/grnotes/
Sean Carroll, Lecture Notes on General Relativity

https://sites.google.com/site/winitzki/index/topics-in-general-relativity
Sergei Winitzki, Topics in General Relativity

Thank you. I merely glanced over the Table of Contents on some of these, they look pretty good. Will read them in detail soon. :)

George Jones said:
What background (acquired via formal or informal study) do you have in physics and mathematics?

The answer to this question will help folks figure out what to recommend.

As far as math goes, I have a decent engineering level understanding of it(calculus, series, probability etc). I also have a good understanding of the theories behind Relativity and Quantum mechanics. It is not like reading about curvatures or quantum entanglements would confuse me, but I have never really been able to find resources on the mathematics behind it. That is what I am looking for. I hope that gives you some ideas.
 
Blau's notes on GR are excellent. Particularly I liked the following citation from the introduction:

To be precise, by special relativity I mean the covariant formulation in terms of the
Minkowski metric and Lorentz tensors etc.; special relativity is (regardless of what
you may have been taught) not fundamentally a theory about people changing trains
erratically, running into barns with poles, or doing strange things to their twins; rather,
it is a theory of a fundamental symmetry principle of physics, namely that the laws of
physics are invariant under Lorentz transformations and that they should therefore also
be formulated in a way which makes this symmetry manifest.
 
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zeldovic said:
I have been looking online for books on introductory level quantum mechanics and General relativity that provide a mathematical introduction to these theories. Most of the books I have read until now provide a laymans introduction to these things.

Since I'm only pursuing this as a hobby and most of the recommendations I have received have been on the Internet, I have not come across many really technical books. I would really appreciate some recommendations for this.

Thanks.
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Hi, I have notice that Ashcroft, Mermin and Wei worked at a revised edition of the original solid state physics book (here). The book, however, seems to be never available. I have also read that the reason is related to some disputes related to copyright. Do you have any further information about it? Did you have the opportunity to get your hands on this revised edition? I am really curious about it, also considering that I am planning to buy the book in the near future... Thanks!

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