Supersymmetric solutions from N=5 gauged supergravity
arXiv:2003.05889 · doi:10.1103/PhysRevD.101.126015
Abstract
We study a large class of supersymmetric solutions in four-dimensional gauged supergravity with gauge group. There is only one supersymmetric vacuum preserving the full symmetry dual to an SCFT in three dimensions. We give a number of domain walls interpolating between this fixed point and singular geometries in the IR with and symmetries. These solutions describe RG flows from the SCFT to non-conformal field theories driven by mass deformations. The solutions are precisely in agreement with the previously known mass deformations within the dual SCFT. We also find supersymmetric Janus solutions describing two-dimensional conformal defects in the SCFT with and supersymmetries on the defects. Finally, we study supersymmetric solutions of the form , with being a Riemann surface, corresponding to near horizon geometries of black holes. We consider both magnetic and dyonic solutions and find that there exists a class of magnetic solutions with symmetry. It is rather remarkable that a complete analytic solution interpolating between and with a running scalar can be obtained. The solution corresponds to a twisted compactification of SCFT to superconformal quantum mechanics. We also show that no purely magnetic or dyonic black holes with horizon from twist exist in , gauged supergravity.
36 pages, 4 figures, typos corrected, slightly changed title and references added
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- The Hamilton-Jacobi Equation and Holographic Renormalization Group Flows on Sphere
- Janus and RG-flow interfaces from 5D N=4 gauged supergravity
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