How Can B Hatfield's Book Clarify QFT Through Solved Examples?

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In summary, the conversation is about the difficulties in finding resources that provide practical examples and applications of formulas and proofs in quantum field theory. The person is looking for a book or lecture notes that include solved problems step-by-step. They are also wondering if there are any experimental results that can be explained using simple QFT, particularly in relation to scalar particles like neutral pions. The book "Problem Book in QFT" is recommended as it emphasizes step-by-step calculations and the book "Quantum Field Theory of Point Particles and Strings" is also suggested as it covers introductory concepts in QFT and includes practical examples.
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sanko
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i'm trying to learn qft. i have referred many books most of them have same pattern giving some intuitive idea followed by proof or formula derivation but i need solved examples/applications of this formulas or proofs for better understanding e.g. second quantization "momentum" and "position" are converted to operators acting on field or annihilation operator decreases number of particles by one. statements like this along with formula are only stated by authors and never applied to any example nor explained so can you suggest me some book or lecture notes ppts?
 
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Is there much experimental data/results that can be explained using simple QFT?

Text books usually begin by describing the K-G eq. as a failed attempt at relativistic QM, but later mention it to be the correct QFT eq. for a scalar field, so (for example) are there real experiments involving neutral pions (or any effective scalar particles) for which some results can be correctly predicted simply with scalar QFT? (As it is, introductory texts tend to have very little connection with physical reality, and the problem sets seem overly theoretical.)
 
  • #4
This one specifically emphasises step-by-step calculations of many of the results:

B Hatfield - Quantum Field Theory of Point Particles and Strings (1992)

(first ~400 pages are an intro to QFT)
 

1. What is QFT learning?

QFT learning, or quantum field theory learning, is a branch of physics that studies the quantum mechanical behavior of systems with infinitely many degrees of freedom, such as particles and fields. It is a mathematical framework that describes the interactions between particles at a microscopic level.

2. Why is it important to learn QFT?

QFT is important because it is the foundation of modern theoretical physics, and is used to explain a wide range of phenomena at the subatomic level. It is also crucial for the development of new technologies, such as quantum computing and quantum information processing.

3. What are some real-world applications of QFT?

QFT has many real-world applications, including particle physics, quantum chemistry, and cosmology. It is also used in the development of new materials and technologies, such as superconductors and quantum sensors.

4. Are there any prerequisites for learning QFT?

Yes, a strong background in classical mechanics, quantum mechanics, and mathematical analysis is necessary for understanding and applying QFT. Familiarity with vector calculus, linear algebra, and differential equations is also helpful.

5. Can QFT be learned through solved examples?

Yes, solved examples can be a useful tool for learning QFT, as they provide concrete applications of the theory and help develop problem-solving skills. However, it is important to also have a solid understanding of the underlying concepts and mathematical framework to fully grasp QFT.

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