Cubic interactions of bosonic higher spin gauge fields in AdS5

By Mikhail A. Vasiliev. 2001

185 citations recorded by the source corpus.

Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/4433ceff130fcd8ac40f2194198507b2a1de6951

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Astronomy and Astrophysics

1. E. D. Skvortsov
2. X. Bekaert
3. S. Giombi
4. Nicolas Boulanger
5. M. Taronna
6. Dmitry Ponomarev
7. P. Sundell
8. I. Klebanov

In Nuclear and High Energy Physics

1. S. Giombi
2. E. D. Skvortsov
3. X. Bekaert
4. I. Klebanov
5. Nicolas Boulanger
6. M. Taronna
7. Dmitry Ponomarev
8. P. Sundell

In Statistical and Nonlinear Physics

1. E. D. Skvortsov
2. M. Taronna
3. Dmitry Ponomarev
4. X. Bekaert
5. Nicolas Boulanger
6. V. Didenko
7. E. Joung
8. P. Sundell

Citations in the corpus

• Higher spins in AdS5 at one loop: vacuum energy, boundary conformal anomalies and AdS/CFT (2014, unknown): “Interacting higher spin theory for totally symmetric fields in AdS5 was considered in [98, 99].”
• Effective action in a higher-spin background (2010, background): “Cubic vertices have been constructed by Fradkin and Vasiliev [15] (see also the more recent works [16]) and full consistent equations of motion have been written by Vasiliev [17, 18].”
• On the uniqueness of higher-spin symmetries in AdS and CFT (2013, methodology): “In d = 5 however one can benefit from the isomorphism between so(4, 2) and su(2, 2) and implement automatically the above identities using the spinor oscillators b and aα, transforming in the fundamental and the conjugated fundamental representations of su(2, 2), respectively, [16,69–71].”
• Elements of Vasiliev theory (2014, background): “54) is called the central on-mass-shell theorem, [41, 100].”
• How higher-spin gravity surpasses the spin-two barrier (2010, background): “This dual-purpose treatment of the cosmological constant leads to a successful exchange of what are leading and sub-leading terms in minimal coupling that lifts the spell of the no-go theorems — and in particular reconciles higher-spin gauge symmetry with the equivalence principle — leading up to th”
• Massless higher spins and holography (2002, background): “This theory has been constructed at the linearized level [9, 10], and certain cubic interactions of the minimal bosonic theory have already been constructed [12].”
• AdS description of induced higher-spin gauge theory (2013, background): “The same rectangular two-row representation appears naturally in the frame-like description of higherspin gauge fields in AdSd+1 [50].”