Solitons, instantons etc. -- Studying the general theory of solitons in QFT

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SUMMARY

The discussion centers on the study of supersymmetric solitons within Quantum Field Theory (QFT). Participants recommend several key texts for understanding this area, notably Coleman's "Aspects of Symmetry" for its accessible introduction, and Rajaraman's "Solitons and Instantons" and Manton and Sutcliffe's "Topological Solitons" for more comprehensive treatments. Rubakov's "Classical Gauge Fields" is mentioned as a more recent resource, though familiarity with it is limited among participants. Overall, Coleman’s work is highlighted as a preferred starting point due to its clarity and presentation quality.

PREREQUISITES
  • Understanding of Quantum Field Theory (QFT)
  • Familiarity with solitons and instantons
  • Knowledge of classical gauge fields
  • Basic principles of supersymmetry
NEXT STEPS
  • Read Coleman's "Aspects of Symmetry" for foundational concepts in solitons
  • Study Rajaraman's "Solitons and Instantons" for a comprehensive understanding
  • Explore Manton and Sutcliffe's "Topological Solitons" for advanced topics
  • Investigate Rubakov's "Classical Gauge Fields" for recent developments in the field
USEFUL FOR

Students and researchers in theoretical physics, particularly those focusing on Quantum Field Theory and soliton dynamics, will benefit from this discussion.

Gvido_Anselmi
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Hello everybody!
I've recently decided that I'm interested in supersymmetric solitons and want to work in this area for future 2 undergrad years. I wonder what is the best place to study the general theory of solitons in QFT? Is Rubakov "Classical gauge fields" really the best book for those who already knows QFT?
 
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The somewhat classic reference was Coleman's Aspects of Symmetry for a very physical introduction. A more complete treatment can be found in Rajaraman, Solitons and Instantons or the newer Manton and Sutcliffe, Topological Solitons. Rubakov seems to be a bit more recent than the latter, but I'm not familiar with it. I would highly recommend Coleman's book based on the quality of the presentation, but don't really have a preference for one of the other three texts.
 
fzero said:
The somewhat classic reference was Coleman's Aspects of Symmetry for a very physical introduction. A more complete treatment can be found in Rajaraman, Solitons and Instantons or the newer Manton and Sutcliffe, Topological Solitons. Rubakov seems to be a bit more recent than the latter, but I'm not familiar with it. I would highly recommend Coleman's book based on the quality of the presentation, but don't really have a preference for one of the other three texts.

Thank you for this advice, Coleman is really good!
 

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