Which book is best for self-studying special relativity?

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The discussion centers on recommendations for rigorous special relativity books for a high school student taking AP Physics C: Electricity and Magnetism. The participant has a solid background in calculus and has studied Kleppner and Kolenkow's Mechanics up to special relativity. Suggestions include Morin's "Introduction to Classical Mechanics," which offers a modern treatment of special relativity, and an upper-division book by the original poster. Other recommended texts are "A First Course in General Relativity" by Schutz, "Spacetime Physics" by Taylor and Wheeler, and "Special Relativity in General Frames" by Gourgoulhon. The conversation acknowledges the existence of many similar threads and emphasizes the value of exploring various resources.
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So I'm taking AP-C: E&M for my last high school semester and wanted to take some time to read up with a rigorous special relativity book. I've already taken the equivalent of Calculus 1-3 at a university level and I've read Kleppner and Kolenkow's Mechanics book up to the chapters on Special Relativity and Relativistic Dynamics. So hit be up with your recommendations.
 
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Do you have the first edition of K&K (blue), or the second (red)? Both give out-of-date presentations of SR, but the first edition's is particularly hoary.

Morin, Introduction to classical mechanics, is sort of the modern K&K, and it has a very nice treatment of SR, including an appendix that develops the Lorentz transformation from symmetry principles rather than Einstein's 1905 postulates.

If you want more depth than K&K or Morin, a possibility would be my own SR book, http://www.lightandmatter.com/sr/ , which is intended for an upper-division course.
 
bcrowell said:
Do you have the first edition of K&K (blue), or the second (red)? Both give out-of-date presentations of SR, but the first edition's is particularly hoary.

Morin, Introduction to classical mechanics, is sort of the modern K&K, and it has a very nice treatment of SR, including an appendix that develops the Lorentz transformation from symmetry principles rather than Einstein's 1905 postulates.

If you want more depth than K&K or Morin, a possibility would be my own SR book, http://www.lightandmatter.com/sr/ , which is intended for an upper-division course.
Ha, wasn't expecting to get someone who's actually written a book. I'll check out your stuff.

I own the 2013 version of K&K btw.
 
There are lots of threads like this, so you should check out a few of them. My standard recommendation is that you start with chapters 1-2 of "A first course in general relativity" by Schutz. Another book that gets a lot of recommendations is "Spacetime physics" by Taylor & Wheeler. The most comprehensive introduction in a modern style is "Special Relativity in general frames" by Gourgoulhon.

I'm embarrassed to say that I still haven't checked out bcrowell's book, but I know that his forum posts are good, so I don't doubt that the book is good too.
 
Fredrik said:
There are lots of threads like this, so you should check out a few of them.

I figured, but I'm on my tablet and the App isn't being responsive when I search. Figured one more thread to add to the mix wouldn't hurt.
 
By looking around, it seems like Dr. Hassani's books are great for studying "mathematical methods for the physicist/engineer." One is for the beginner physicist [Mathematical Methods: For Students of Physics and Related Fields] and the other is [Mathematical Physics: A Modern Introduction to Its Foundations] for the advanced undergraduate / grad student. I'm a sophomore undergrad and I have taken up the standard calculus sequence (~3sems) and ODEs. I want to self study ahead in mathematics...

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