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The higher-dimensional origin of five-dimensional $\boldsymbol{{\cal N}\!=\!2}$ gauged supergravities
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abstract
Using exceptional generalised geometry, we classify which five-dimensional ${\cal N}=2$ gauged supergravities can arise as a consistent truncation of 10-/11-dimensional supergravity. Exceptional generalised geometry turns the classification into an algebraic problem of finding subgroups $G_S \subset \mathrm{USp}(8) \subset \mathrm{E}_{6(6)}$ that preserve exactly two spinors. Moreover, the intrinsic torsion of the $G_S$ structure must contain only constant singlets under $G_S$, and these, in turn, determine the gauging of the five-dimensional theory. The resulting five-dimensional theories are strongly constrained: their scalar manifolds are necessarily symmetric spaces and only a small number of matter multiplets can be kept, which we completely enumerate. We also determine the largest reductive and compact gaugings that can arise from consistent truncations.
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Cited by 2 Pith papers
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Circle compactifications of Minkowski$_D$ solutions, flux vacua and solitonic branes
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Compactification on Calabi-Yau threefolds: Consistent truncation to pure supergravity
Explicit Calabi-Yau threefold truncations to pure 5d and 4d N=2 supergravity are constructed and shown consistent, enabling uplift of 4d extremal black holes to 11d and 10d.
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