Quantum Field Theory for Mathematicians by Ed Witten

In summary, "Quantum Field Theory for Mathematicians" by Ed Witten is a comprehensive and highly influential book that introduces the principles and techniques of quantum field theory to mathematicians. Witten's approach combines mathematical rigor with physical intuition, making the subject accessible and relevant to mathematicians. The book covers a wide range of topics, from the basics of quantum mechanics to advanced topics such as supersymmetry and string theory. Witten's clear and concise writing style and his emphasis on the connections between different areas of mathematics and physics make this book a valuable resource for anyone interested in understanding the fundamental principles of the quantum world.
  • #1
dx
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The in the preface to his quantum field theory book, Srednicki mentions that there is a set of lectures by Ed Witten on quantum field theory for mathematicians that is available online. Does anyone know where this is?
 
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  • #4
Hmm, maybe. But Srednicki said that it was available for free online.. but I can't find it.
 
Last edited:
  • #5
dx said:
Hmm, maybe. But Srednicki said that it was available for free online.. but I can't find it.

you can mail Professor Srednicki and ask, he is very nice and helpful :)

if he answer, please share the link here :)
 

1. What is the purpose of "Quantum Field Theory for Mathematicians" by Ed Witten?

The purpose of "Quantum Field Theory for Mathematicians" is to provide a comprehensive and mathematically rigorous introduction to the fundamental concepts and techniques of quantum field theory. It is intended to bridge the gap between the more abstract and physics-focused approaches to the subject and the more technical and mathematical treatments.

2. Who is the intended audience for this book?

The book is primarily aimed at mathematicians who have a background in differential geometry, topology, and functional analysis, but are not familiar with quantum field theory. However, it can also be a useful resource for physicists who want to gain a deeper understanding of the mathematical foundations of the subject.

3. What are some of the key topics covered in this book?

The book covers a range of topics, including classical field theory, path integrals, Feynman diagrams, renormalization, gauge theory, and supersymmetry. It also explores the connections between quantum field theory and other areas of mathematics, such as algebraic topology and representation theory.

4. How does this book differ from other introductions to quantum field theory?

One key difference is that "Quantum Field Theory for Mathematicians" places a strong emphasis on mathematical rigor and precision. It also incorporates recent developments in the field, including the use of supersymmetry and topological field theories.

5. Is this book suitable for self-study or is it better used as a textbook in a classroom setting?

The book can be used for either self-study or as a textbook in a classroom setting. It includes numerous exercises and problems, making it well-suited for self-paced learning. However, it can also be a valuable resource for instructors looking to teach a course on quantum field theory to mathematicians.

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