Book on String Theory: Start w/ Zwiebach?

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SUMMARY

Barton Zwiebach's book on string theory is suitable for readers with a foundational understanding of general relativity (GR) at the level of Schutz/Hartle, quantum mechanics (QM) at the level of Griffiths, and classical mechanics as covered in Marion & Thornton. A background in Heisenberg QM, quantum field theory (QFT), and group theory is not essential for comprehending the material, as Zwiebach minimizes prerequisites. The book effectively connects basic quantum mechanics and special relativity with tensor calculus, making it accessible for those with the specified background.

PREREQUISITES
  • General Relativity (GR) knowledge at the level of Schutz/Hartle
  • Quantum Mechanics (QM) understanding at the level of Griffiths
  • Classical Mechanics familiarity as per Marion & Thornton
  • Basic knowledge of tensor calculus
NEXT STEPS
  • Study Heisenberg Quantum Mechanics to enhance understanding of quantum principles
  • Learn Quantum Field Theory (QFT) fundamentals for a deeper grasp of particle physics
  • Explore Group Theory concepts relevant to theoretical physics
  • Investigate the derivation of nonlinear General Relativity in the context of string theory
USEFUL FOR

This discussion is beneficial for physics students, aspiring theoretical physicists, and anyone interested in string theory who possesses a foundational understanding of quantum mechanics and general relativity.

AuraCrystal
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Hello,

I was thinking of eventually studying some string theory and I came across Barton Zwiebach's book on the subject. Would this be a good place to start? I know some GR at the level of Schutz/Hartle, Schrödinger QM at the level of Griffiths, Classical Mechanics at the level of Marion & Thornton, and EM.

However, I don't know any Heisenberg QM, QFT, or Group Theory. Would this be a problem in getting through Zwiebach's book? If so, can anyone recommend some books on the subjects I have listed?
 
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Hi Auracrystal,

I was in a similar situation as you. I knew quantum on the level of griffiths, EM with griffiths and some basic mechanics (I used fowles, random book don't ask).

You don't really need GR beyond knowing the linearized form of Einsteins equations and you probably have enough background. You're level of GR is probably more than enough.

I didn't have any background in the Heisenberg picture beyond what I read in Sakurai and really no background in QFT. Group theory won't really be necessary either except for maybe the chapter on particle physics. Overall the prerequisites are kept to a minimal. Zwiebach goes over the connection between the two pictures. You just need a good background in basic quantum, special relativity and tensor calculus.
 
Thanks for the advice!

Does Zwiebach's book explain string theory's derivation of nonlinear GR?
 

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