Good books on Group theory in High Energy physics

In summary, for a beginner looking for a book on high energy physics that includes discussions on group theory, there are multiple options available. Some popular books in the field, such as Griffith's "Introduction to Elementary Particles" and Halzen & Martin's "Quarks and Leptons" cover group theory as it applies to high energy physics. For a more in-depth understanding of group theory in physics, "Group Theory in Physics: An Introduction" by Cornwell and "Lie Algebras in Particle Physics" by Georgi are recommended. Additionally, "Relativity, Groups, Particles" by Sexl and Urbandtke and "Group Theory: A Physicist's Survey" by Pierre Ramond are also suggested as
  • #1
pallab
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please suggest me a good book on the high energy physics where group theory is discussed for the beginner.
 
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  • #2
Any book in particle physics will devote some part to group theory in high energy physics (e.g. Griffith's "introduction to elementary particles"). For example Halzen & Martin's "Quarks and leptons" have a whole section on group applications...
You can also have a look at Cornwell's "Group Theory in Physics: An Introduction" and Georgi's "Lie algebras in particle physics" which are more thematic.
 
  • #3
ChrisVer said:
Any book in particle physics will devote some part to group theory in high energy physics (e.g. Griffith's "introduction to elementary particles").
While this is true, in my experience, you will not find a HEP book that covers group theory to any larger extent apart from the very basics needed for the applications relevant to that book only. If you want a somewhat deeper introduction to group theory in physics, there are many dedicated books for this.
 
  • #4
It's not a HEP book, but should be read before heading towards it:

Sexl, Urbandtke, Relativity, Groups, Particles, Springer
 
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  • #5
I don't know your actual background but this textbook helped me a lot then
Pierre Ramond "Group Theory a Physicist's survey"

It was also good in the following manner. You might get basic ideas and concepts on groups from any HEP textbook but for some reasons you want to enlarge your knowledge in this subject. Unlike almost all books on math you DON'T have to read this one from the very beginning to understand the part you are interested in.
 
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1. What is Group theory in High Energy physics?

Group theory in High Energy physics is a mathematical framework used to describe symmetries and transformations in physical systems, particularly those involving particles and interactions at high energies. It involves the study of groups, which are mathematical structures that represent symmetries, and how they relate to physical phenomena.

2. Why is Group theory important in High Energy physics?

Group theory is important in High Energy physics because it provides a powerful tool for understanding and predicting the behavior of particles and their interactions. It allows physicists to identify and classify symmetries in physical systems, which can lead to deeper insights and more accurate predictions.

3. What are some good books on Group theory in High Energy physics?

Some good books on Group theory in High Energy physics include "Group Theory and Its Applications in Physics" by Wu-Ki Tung, "Symmetry and the Standard Model: Mathematics and Particle Physics" by Matthew Robinson, and "Lie Algebras in Particle Physics: from Isospin to Unified Theories" by Howard Georgi.

4. Is knowledge of Group theory necessary for understanding High Energy physics?

While not strictly necessary, knowledge of Group theory is highly beneficial for understanding High Energy physics. It provides a powerful framework for organizing and interpreting complex physical systems, and many fundamental concepts in High Energy physics, such as gauge theories and symmetries, are based on Group theory.

5. Are there any online resources for learning Group theory in High Energy physics?

Yes, there are several online resources for learning Group theory in High Energy physics, such as lecture notes and video lectures from universities, online courses, and interactive tutorials. Some recommended resources include "Group Theory for Physicists" by Eric Weinstein, "Symmetry and Geometry in Particle Physics" by John Baez, and the "Particle Physics Booklet" by the European Organization for Nuclear Research (CERN).

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