What are some good books for understanding quantum field theory?

In summary, The book "An Introduction to Quantum Field Theory" by Micheal E. Peskin and Daniel V. Schroeder and Srednicki's Quantum Field Theory is a very steep learning curve, though, even after a graduate QM course. It is also recommended that the reader have a good background in special relativity and relativistic quantum mechanics.
  • #1
captain
164
0
I was wondering if anybody knew any good books that give an easy to understand quantum field theory. I am talking from a view point of a person who has read the third volume of the feynman lectures and quantum mechanics demystified. if this is not enough to even start a easy to understand quantum field theory book could you tell me what other books that you recommend I should read in order to have prerequisites fulfilled in order to being an easy to understand quantum field theory book.
 
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  • #2
What is the level of your backgorund in special relativity? Applied math?
 
  • #3
it's no good if you only read books on the matter without even exercise it.
 
  • #4
You might check out the draft PDF for Srednicki's Quantum Field Theory book:

http://www.physics.ucsb.edu/%7Emark/qft.html

It's a very steep learning curve, though, even after a graduate QM course.
 
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  • #5
George Jones said:
What is the level of your backgorund in special relativity? Applied math?

i have fairly good knowledge on tensor analysis and general relativity.
 
  • #6
I can only speak of my own experience. I tried to get started with Kaku, Zee, and Srednicki and failed each time. Now I have started with Ryder and have the most success I have had yet. Even so, it's very slow going. Why is that called a steep learning curve?
 
  • #7
captain said:
i have fairly good knowledge on tensor analysis and general relativity.

I usually recommend http://www.oup.com/uk/catalogue/?ci=9780198520740#contents by Michele Maggiore.

I asked about relativity because helps to have seen treatments of the Lorentz and Poincare groups, including their generators. I asked about applied math because it helps to know about the residue theorem.

As Jimmy Snyder has said, it often takes a number of tries to find a book suitable for a particular person.
 
  • #8
jimmysnyder said:
I can only speak of my own experience. I tried to get started with Kaku, Zee, and Srednicki and failed each time. Now I have started with Ryder and have the most success I have had yet. Even so, it's very slow going. Why is that called a steep learning curve?

Well, OK, it's a looooong learning curve.
 
  • #9
George Jones said:
I usually recommend http://www.oup.com/uk/catalogue/?ci=9780198520740#contents by Michele Maggiore.

I asked about relativity because helps to have seen treatments of the Lorentz and Poincare groups, including their generators. I asked about applied math because it helps to know about the residue theorem.

As Jimmy Snyder has said, it often takes a number of tries to find a book suitable for a particular person.

are you sure that this book is easy to understand because so far I have had trouble understanding "An Introduction to Quantum Field Theory" by Micheal E. Peskin and Daniel V. Schroeder and Srednicki's Quantum Field Theory.
 
  • #10
captain said:
are you sure that this book is easy to understand because so far I have had trouble understanding "An Introduction to Quantum Field Theory" by Micheal E. Peskin and Daniel V. Schroeder and Srednicki's Quantum Field Theory.

You might want to consider studying advanced quantum mechanics, theory of special relativity and relativistic quantum mechanics before entering QFT.

Modern Quantum Mechanics, Revised Edition; J.J sakurai;ISBN10: 0201539292
Introduction to Special Relativity; Robert Resnick; ISBN10: 0471717258
Relativistic Quantum Mechanics and Field Theory; Franz Gross; ISBN10: 0471353868

Are you or have you taken courses in physics?
 
  • #11
http://www.physics.utoronto.ca/~luke/PHY2403/References.html is an abridged and revised version of Coleman's 'legendary' lectures.

When you find anywhere, on the net or in your library a better introductory text then I eat a head.
 
  • #12
captain said:
are you sure that this book is easy to understand because so far I have had trouble understanding "An Introduction to Quantum Field Theory" by Micheal E. Peskin and Daniel V. Schroeder and Srednicki's Quantum Field Theory.

Maggiore starts out at a pretty mathematically sophisticated level with a discussion of Lie groups. I think Srednicki does assume some previous exposure to canonical quantization. You may want to start with books that cover advanced QM topics like Quantum Mechanics II by Rubin Landau or Lectures on Quantum Mechances by Gordon Baym.
 
  • #13
captain said:
are you sure that this book is easy to understand because so far I have had trouble understanding "An Introduction to Quantum Field Theory" by Micheal E. Peskin and Daniel V. Schroeder and Srednicki's Quantum Field Theory.

I completely agree with smallphi's comments here: https://www.amazon.com/dp/0201503972/?tag=pfamazon01-20 (the last reviewer)

I bought the book because it was the one that was in the local bookstore, but it seems that I should have found out more about different books.
 
  • #14
for learing advance quantum mechanics before starting QFT and assuming you already know relativity is "Quanum Theory" by David Bohm
 
  • #15
..then I eat a head

Well, I meant hat rather. I'm not that scary.

But please really try my above mentioned lecture notes. They are all what Peskin is not. That is plenty of conceptual explanations and the ideas behind the calculations.
 
  • #16
is "Quantum Theory" by David Bohm a good book that covers all of quantum mechanics?
 
  • #17
captain said:
is "Quantum Theory" by David Bohm a good book that covers all of quantum mechanics?

If you want something inexpensive, Park's book is more modern.
 
  • #18
Hi, sorry for posting on an old thread.

I am a graduate student (MSc) in particle physics, and I am looking for a RQM/QFT book. My professor has suggested the following books and I was wondering which book would be the best choice:

Aitchison and Hey: Gauge Theories in Particle Physics
Itzykson and Zuber: Quantum Field Theory
Peskin and Schroeder: An Introduction to Quantum Field Theory
Gross: Relativistic Quantum Mechanics and Field Theory
Ryder: Quantum Field Theory
Quigg: Gauge Theories of the Strong, Weak, and Electromagnetic Interactions
Guidry: Gauge Field Theories: An Introduction with Applications
Bjorken and Drell: Relativisitc Quantum Mechanics
Wu and Pauchy Hwang: Relativistic Quantum Mechanics and Quantum Fields

Obviously prices are issues to consider, but I am willing to pay if the book is that much better. Feel free to suggest other books that would be good for my level (I have used Sakurai for Non-Relativistic Quantum Mechanics course). Thank you in advance!
 
  • #19
Gross I recommend since I use it myself! :-) It is quite easy to follow and good notation and detailed. Altough, the logic if the book might not be the best and sometimes you must figure out in what order to study topics and some topics are not presented in their most general form. e.g. the section about Gauge theories is applied to the Dirac lagrangian, and not the most general one.

Peskin, Requires more background than gross, Gross starts with developing concepts of cross section, Fourier decomposition, Klein Gordon equation, Lorentz group and Dirac Equation, Peskin requires one to be almost entire familiar with those topics before you can begin to real stuff. The good thing is that things are presented in a quite general way and it covers lot of material and is detailed (hence almost 900pages!). Also it is standard, you can easy google and find answers/hints/solutions to excersices, errata and comments on the material covered in the book.


Otherwise the textbook of Mandl is really good and easy if you only want to learn upp to standard electroweak interactions, the book is only 350 pages. The bad thing is that the notation is quite old =/
Also it requires a little background of KG and Dirac equation from elsewhere...

Hope my comments were useful, I am not an expert on QFT at all! I am learning myself at the moment and is using these 3 books.

I can also comment on Mark Srednicki's book "Quantum Field Theor" from cambridge that is really good, but advanced. It could be classified as a mixture of Peskin and Gross, with flow diagram - there are like 80 chapters of the book and each chapter has its own pre-requirements, so that is quite good feature if one wants to self study.

Final advise: Get Gross, if you are looking for one book
 
  • #20
A. Zee, Quantum Field Theory in A Nutshell.
 
  • #21
There is a new edition of Mandl & Shaw listed at Amazon, but it looks like its release date has slipped. Amazon US says January 30, 2009, but Amazon Canada says September 2009.
 
  • #22
squarks said:
Hi, sorry for posting on an old thread.

I am a graduate student (MSc) in particle physics, and I am looking for a RQM/QFT book. My professor has suggested the following books and I was wondering which book would be the best choice:

Aitchison and Hey: Gauge Theories in Particle Physics
Itzykson and Zuber: Quantum Field Theory
Peskin and Schroeder: An Introduction to Quantum Field Theory
Gross: Relativistic Quantum Mechanics and Field Theory
Ryder: Quantum Field Theory
Quigg: Gauge Theories of the Strong, Weak, and Electromagnetic Interactions
Guidry: Gauge Field Theories: An Introduction with Applications
Bjorken and Drell: Relativisitc Quantum Mechanics
Wu and Pauchy Hwang: Relativistic Quantum Mechanics and Quantum Fields

Obviously prices are issues to consider, but I am willing to pay if the book is that much better. Feel free to suggest other books that would be good for my level (I have used Sakurai for Non-Relativistic Quantum Mechanics course). Thank you in advance!

I am an Msc student in Theoretical Physics, and although our official reference textbooks are most of those you mentioned (esp. Peskin & Schroeder), I would by far recommend Walter Greiner's "Field Quantization" book. i starts from the classical field theory then moves to free theory for spin 0, 1/2 and 1 particles, before finally moving to interactions with a deep coverage of LSZ reduction formula and thorough analysis and examples of Wick's Theorem. It cover less than Peskin/Schroeder, because topics like Renormalization or QCD are covered in two other books of Walter Greiner, but all the calculation are made in great detail and its the best pedagogical text which doesn't sacrifice anything in terms of physics or rigor. Some mathematical issues like the appropriate mathematical type of convergence that must be adopted within QFT are discussed in detail as well as some other topics that are usually kept for mathematicians. The book is so well explained that understanding it is not a challenge at all although the subject is actually very difficult in itself. After having read it, other books like Peskin/schroeder or Weinberg become a piece of cake to follow, and reading them becomes a pleasure instead of a torture.

Yoi can have a look at the amazon review:
https://www.amazon.com/dp/3540780483/?tag=pfamazon01-20
 
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  • #23
Quantumjump said:
because topics like Renormalization or QCD are covered in two other books of Walter Greiner

Which Greiner book covers renormalization?

I agree that Field Quantization is a good intro that's often overlooked.
 
  • #24
Ratzinger said:
http://www.physics.utoronto.ca/~luke/PHY2403/References.html" is an abridged and revised version of Coleman's 'legendary' lectures.

When you find anywhere, on the net or in your library a better introductory text then I eat a head.

Thanks for the excellent link. They now have a complete set of video lectures from a young Coleman.

Unfortunately, they are about 1GB each. Given that they are low-res black and white, you would think someone at Harvard would be able to make them a tenth that size, with no loss in resolution.

Edit: Just noticed I was responding to a post that's four years old. Oh well.

BTW, it's so amazing how much society has changed in a generation. Coleman smokes cigarettes throughout his lectures.
 
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  • #25
Daverz said:
Which Greiner book covers renormalization?

I agree that Field Quantization is a good intro that's often overlooked.

Renormalization is covered in both Greiner's Quantum Electrodynamics (see in particular the chapter "scattering matrix in higher order") and in Quantum Chromodynamics.
 
  • #26
Quantumjump said:
I am an Msc student in Theoretical Physics, and although our official reference textbooks are most of those you mentioned (esp. Peskin & Schroeder), I would by far recommend Walter Greiner's "Field Quantization" book. i starts from the classical field theory then moves to free theory for spin 0, 1/2 and 1 particles, before finally moving to interactions with a deep coverage of LSZ reduction formula and thorough analysis and examples of Wick's Theorem. It cover less than Peskin/Schroeder, because topics like Renormalization or QCD are covered in two other books of Walter Greiner, but all the calculation are made in great detail and its the best pedagogical text which doesn't sacrifice anything in terms of physics or rigor. Some mathematical issues like the appropriate mathematical type of convergence that must be adopted within QFT are discussed in detail as well as some other topics that are usually kept for mathematicians. The book is so well explained that understanding it is not a challenge at all although the subject is actually very difficult in itself. After having read it, other books like Peskin/schroeder or Weinberg become a piece of cake to follow, and reading them becomes a pleasure instead of a torture.

Yoi can have a look at the amazon review:
https://www.amazon.com/dp/3540780483/?tag=pfamazon01-20

thanks for the recommendation!
 
  • #27
I have worked through Klauber's not yet finished book "student friendly QFT":
http://www.quantumfieldtheory.info/
and would recommend it for those who got frustrated by other books. I found it an excellent starting point for learning QFT, which requires very little backgrounds.
 

1. What is quantum field theory?

Quantum field theory is a theoretical framework used to describe the dynamics of subatomic particles and their interactions through the use of quantum mechanics and special relativity.

2. Why is it important to understand quantum field theory?

Quantum field theory is a fundamental theory in physics that helps us understand the behavior of particles at the subatomic level. It is essential in many areas of physics, including particle physics, condensed matter physics, and cosmology.

3. What are some good books for understanding quantum field theory?

Some popular books for understanding quantum field theory include "Quantum Field Theory for the Gifted Amateur" by Tom Lancaster and Stephen J. Blundell, "An Introduction to Quantum Field Theory" by Michael E. Peskin and Daniel V. Schroeder, and "Quantum Field Theory in a Nutshell" by A. Zee.

4. Are there any prerequisites for understanding quantum field theory?

A background in classical mechanics, special relativity, and quantum mechanics is necessary to understand quantum field theory. Some knowledge of electromagnetism and group theory is also helpful.

5. Is it necessary to have a strong mathematical background to understand quantum field theory?

Yes, a strong mathematical background is crucial for understanding quantum field theory. This includes knowledge of calculus, differential equations, linear algebra, and complex analysis. Some familiarity with advanced mathematical concepts such as functional analysis and group theory is also beneficial.

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