What's higher spin gauge theory all about?

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SUMMARY

Higher spin gauge theories are an emerging area of research that challenge the Weinberg-Witten no-go theorem, which prohibits particles with spins greater than 1 from existing in a consistent quantum field theory framework. Recent discussions highlight how these theories relate to string theory and explore the implications of higher derivative corrections in gravity. Key resources include the paper "How higher-spin gravity surpasses the spin two barrier" by Xavier Bekaert, Nicolas Boulanger, and Per Sundell, and Simone Giombi's mini-course on Higher Spin Theories.

PREREQUISITES
  • Understanding of the Weinberg-Witten no-go theorem
  • Familiarity with string theory concepts
  • Knowledge of higher derivative corrections in gravity
  • Basic principles of gauge theories
NEXT STEPS
  • Read "How higher-spin gravity surpasses the spin two barrier" by Bekaert, Boulanger, and Sundell
  • Explore Simone Giombi's mini-course on Higher Spin Theories
  • Investigate the implications of higher derivative corrections in quantum gravity
  • Study the relationship between higher spin gauge theories and string theory
USEFUL FOR

Researchers in theoretical physics, particularly those focused on quantum gravity, string theory, and gauge theories, will benefit from this discussion.

petergreat
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Recently I hear there's lots of research on higher spin gauge theories. I know nothing about it, so I'll ask some naive questions. How is Weinberg-Witten no-go theorem which forbids spins greater than 1 bypassed in these theories? Is the topic related to string theory? Thanks for answer.
 
Physics news on Phys.org
http://arxiv.org/abs/1007.0435
How higher-spin gravity surpasses the spin two barrier: no-go theorems versus yes-go examples
Xavier Bekaert, Nicolas Boulanger, Per Sundell

http://pirsa.org/C11003
Higher Spin Theories
Mini-Course by Simone Giombi

In the http://pirsa.org/11030093/" of Giombi's lectures Smolin asks a good (to help laymen like me) simple question at 22:30: What is the bulk gravity? G: Higher derivative corrections. S:Are they known exactly? G: No. S: Everything has higher derivative corrections, but the leading term is Einstein? G: At quadratic level, it is equivalent to linear Einstein. At interacting level ...
 
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