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The geometry of ${\cal N}=3$ AdS$_4$ in massive IIA
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abstract
The geometry of the ${\cal N} = 3$, SO(4)--invariant, AdS$_4$ solution of massive type IIA supergravity that uplifts from the ${\cal N} = 3 $ vacuum of $D=4$ ${\cal N} = 8$ dyonic ISO(7) supergravity is investigated. Firstly, a $D=4$, SO(4)--invariant restricted duality hierarchy is constructed and used to uplift the entire, dynamical SO(4)--invariant sector to massive type IIA. The resulting consistent uplift formulae are used to obtain a new local expression for the ${\cal N} = 3 $ AdS$_4$ solution in massive IIA and analyse its geometry. Locally, the internal $S^6$ geometry corresponds to a warped fibration of $S^2$ and a hemisphere of $S^4$. This can be regarded as a warped generalisation of the usual twistor fibration geometry. Finally, the triplet of Killing spinors corresponding to the ${\cal N}=3$ solution are constructed and shown to obey the massive type IIA Killing spinor equations.
Forward citations
Cited by 2 Pith papers
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AdS$_3$ solutions in Massive IIA with small $\mathcal{N}=(4,0)$ supersymmetry
Two new classes of AdS3 x S2 solutions in massive IIA with small N=(4,0) supersymmetry are derived, along with their T-dual IIB counterparts.
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Minimal $D=4$ truncations of type IIA
Explicit consistent truncations from massive type IIA on S^6 to minimal D=4 N=2 and N=3 gauged supergravities are constructed and verified.
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