Results 161 to 170 of about 45,688 (287)
The classical R-matrix of AdS/CFT and its Lie dialgebra structure
The classical integrable structure of Z_4-graded supercoset sigma-models, arising in the AdS/CFT correspondence, is formulated within the R-matrix approach. The central object in this construction is the standard R-matrix of the Z_4-twisted loop algebra.
A. Agarwal+52 more
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We give an interpretation of holography in the form of the AdS/CFT correspondence in terms of homotopy algebras. A field theory such as a bulk gravity theory can be viewed as a homotopy Lie or L ∞ algebra. We extend this dictionary to theories defined on
Christoph Chiaffrino+2 more
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Integrability and the AdS/CFT correspondence
The best known example of duality between a string and a gauge theory is that between strings on AdS 5 × S 5 and N = 4 SYM . In this report we give a very brief description of the integrable structures appearing on both sides of the duality.
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Some Aspects of the AdS/CFT Correspondence
This is a very brief review of some aspects of the AdS/CFT correspondence with an emphasis on the role of the topology of the boundary and the meaning of the sum over bulk geometries.
de Boer, Jan, Maoz, Liat, Naqvi, Asad
core
NOTE ON THE BOUNDARY TERMS IN AdS/CFT CORRESPONDENCE FOR RARITA–SCHWINGER FIELD [PDF]
R. C. Rashkov
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In the AdS/CFT correspondence eternal black holes can be viewed as a specific entanglement between two copies of the CFT: the thermofield double. The statistical CFT Wightman function can be computed from a geodesic between the two boundaries of the ...
Aurelio Romero-Bermúdez+2 more
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We introduce the AdS/CFT correspondence as a natural extension of QFT in a fixed AdS background. We start by reviewing some general concepts of CFT, including the embedding space formalism. We then consider QFT in a fixed AdS background and show that one
Penedones, Joao
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ON DIRECT AND CROSSED CHANNEL ASYMPTOTICS OF FOUR-POINT FUNCTIONS IN AdS/CFT CORRESPONDENCE [PDF]
Sanjay
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AdS/CFT correspondence with heat conduction
We study an extension of the gravity dual to a perfect fluid model found by Janik and Peschanski. By relaxing one of the constraints, namely invariance under reflection in the longitudinal direction, we introduce a metric ansatz which includes off-diagonal terms. We also include an $R$-charge following Bak and Janik.
Chad Middleton+2 more
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Boundaries of zero scalar curvature in the $\mathrm{AdS}$/$\mathrm{CFT}$ correspondence [PDF]
Mingliang Cai, Gregory J. Galloway
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