On the U(1)${}^2$-invariant sector of dyonic maximal supergravity

Abstract

Recently a new maximally supersymmetric, dyonically gauged supergravity in four-dimenions has been constructed. This theory admits several supersymmetric AdS solutions, and a Chern- Simons-matter dual theory has been proposed for a solution with an unbroken SU(3) symmetry. The gravity side and the field theory side of the free energy computation show nice agreements at superconformal point. With a view to a study of non-conformal deformations, in this paper we study a consistent truncation of the full theory where SU(3) is broken to U(1)${}^2$. We elucidate the geometry of the scalar sector, and also present the superpotentials in both $\mathcal{N}=2$ and $\mathcal{N}=1$ supergravity formulation.

v2: 22 pages, refs added

References in corpus (9)

• N=6 superconformal Chern-Simons-matter theories, M2-branes and their gravity duals
• The maximal D=4 supergravities
• AdS_4/CFT_3 -- Squashed, Stretched and Warped
• Supergravity Instabilities of Non-Supersymmetric Quantum Critical Points
• Holographic microstate counting for AdS${}_4$ black holes in massive IIA supergravity
• Symplectic Deformations of Gauged Maximal Supergravity
• Spectrum universality properties of holographic Chern-Simons theories
• Penrose limits and spin chains in the GJV/CS-SYM duality
• Hypermultiplet gaugings and supersymmetric solutions from 11D and massive IIA supergravity on H${}^{(p,q)}$ spaces

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