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Holographic RG-flows and Boundary CFTs
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abstract
Solutions of $(d+1)$-dimensional gravity coupled to a scalar field are obtained, which holographically realize interface and boundary CFTs. The solution utilizes a Janus-like $\mathrm{AdS}_d$ slicing ansatz and corresponds to a deformation of the CFT by a spatially-dependent coupling of a relevant operator. The BCFT solutions are singular in the bulk, but physical quantities such as the holographic entanglement entropy can be calculated.
Forward citations
Cited by 3 Pith papers
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Defect entanglement entropy for superconformal RG Interfaces
A holographic computation of the defect entanglement entropy for superconformal RG interfaces between N=4 SYM and the Leigh-Strassler SCFT, finding a mass-squared scaling at large deformation and a relation between C^...
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Janus correlators and Heun's equation
In the 3D Janus background, defect operator dimensions shift by O(c_J^2), and BOPE coefficients are read off as residues of Heun connection coefficients.
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Holographic solutions from 5D $SO(2)\times ISO(3)$ $N=4$ gauged supergravity
New supersymmetric holographic RG flows, Janus interfaces, black strings and black holes are built in 5D SO(2)×ISO(3) N=4 gauged supergravity and uplifted to M-theory.
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