Howard Georgi's book on Lie algebras in particle phy

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SUMMARY

Howard Georgi's book "Lie Algebras In Particle Physics: from Isospin To Unified Theories" is noted for its accessibility but lacks mathematical precision. Readers seeking a more formal treatment of Lie algebras and representation theory may find "Group Theory: A Physicist's Survey" by Ramond to be a suitable alternative. Additionally, "Symmetries, Lie Algebras and Representations" is recommended for its self-contained approach, although it may be dense for beginners. The discussion emphasizes the need for resources that clarify complex concepts such as SO(8) and triality.

PREREQUISITES
  • Understanding of representation theory
  • Familiarity with Lie algebras
  • Basic knowledge of group theory
  • Concepts of particle physics
NEXT STEPS
  • Research "Group Theory: A Physicist's Survey" by Ramond for a comprehensive overview
  • Explore "Symmetries, Lie Algebras and Representations" for a mathematically rigorous approach
  • Study the properties and applications of SO(8) in theoretical physics
  • Investigate triality and its implications in particle physics
USEFUL FOR

Physicists, mathematicians, and students interested in advanced topics in particle physics, particularly those focusing on Lie algebras and representation theory.

Zorba
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Howard Georgi wrote a book called

"Lie Algebras In Particle Physics: from Isospin To Unified Theories (Frontiers in Physics)"

Are there any other books like this one - that covers the same stuff - except that uses a more mathematically formal tone? I know representation theory and some the theory of Lie algebras already, but I still find it a bit frustrating how vague he is at times with the definitions etc.

Thanks!
 
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And maybe a book that explains understandbly what goes on with SO(8) and this triality business...
 

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