Higher spin gravity with matter in AdS3 and its CFT dual
By Chi-Ming Chang, Xi Yin. 2011
156 citations recorded by the source corpus.
A bstractWe study Vasiliev’s system of higher spin gauge fields coupled to massive scalars in AdS3, and compute the tree level two and three point functions. These are compared to the large N limit of the WN minimal model, and nontrivial agreements are found. We propose a modified version of the conjecture of Gaberdiel and Gopakumar, under which the bulk theory is perturbatively dual to a subsector of the CFT that closes on the sphere.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/0888cdedc59d140b3af56308c454e320f1fcb06c
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In Astronomy and Astrophysics
- Eric Perlmutter
- M. Gaberdiel
- Rajesh Gopakumar
- Per Kraus
- S. Giombi
- M. Gutperle
- I. Klebanov
- C. Sleight
In Nuclear and High Energy Physics
- M. Gaberdiel
- Eric Perlmutter
- Rajesh Gopakumar
- Per Kraus
- M. Gutperle
- S. Giombi
- I. Klebanov
- C. Sleight
In Statistical and Nonlinear Physics
- Eric Perlmutter
- Rajesh Gopakumar
- M. Gaberdiel
- Per Kraus
- M. Gutperle
- C. Sleight
- A. Castro
- Dmitry Ponomarev
Citations in the corpus
- Quartic AdS interactions in higher-spin gravity from Conformal Field Theory (2015, methodology): “So far only the cubic interactions have been extracted in explicit form from Vasiliev’s equations [43,44,47,59–61].”
- Partition functions of higher spin black holes and their CFT duals (2011, background): “Evidence for this proposal, based on symmetries, RG flows, and the perturbative spectrum, is discussed in [13,14,15,16].”
- Minimal model holography (2012, methodology): “‖ This correlator was first computed for small values of the spin s and compared with the bulk calculation at λ = 1 2 in [36, 4], and later generalised to arbitrary spin and λ in [9]; the answer is”
- One loop tests of higher spin AdS/CFT (2013, methodology): “We will be able to match the O(N0) term, but only if we use the CFT operator truncation proposed by Chang and Yin [46], and also by Gaberdiel and Gopakumar [47].”
- Conical defects in higher spin theories (2011, background): “For further developments on this conjecture, including generalizations in various directions, see [11, 12, 13, 14, 15, 16, 17, 18, 19, 20].”