2012
DOI: 10.1007/jhep10(2012)174
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Duality invariant M-theory: gauged supergravities and Scherk-Schwarz reductions

Abstract: We consider the reduction of the duality invariant approach to Mtheory by a U-duality group valued Scherk-Schwarz twist. The result is to produce potentials for gauged supergravities that are normally associated with non-geometric compactifications. The local symmetry reduces to gauge transformations with the gaugings exactly matching those of the embedding tensor approach to gauged supergravity. Importantly, this approach now includes a nontrivial dependence of the fields on the extra coordinates of the exten… Show more

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Cited by 126 publications
(198 citation statements)
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“…Therefore, the existence of this extra constraint can be seen as a sign that the reduction we have studied here should be related to duality twisted reductions of Exceptional Field Theory (EFT), which is a U-duality invariant extension of supergravity [56][57][58][59]. Indeed, the reduction of EFT on generalised parallelisable manifolds [60] (which corresponds to a reduction with a duality twisted anzats of the type we have considered here) gives rise to maximal gauged supergravity upon imposing a section constraint, which is the analogue of the strong constraint of DFT [61][62][63]. A flux formulation of (a particular type of) EFT is also available and geometric and non-geometric RR fluxes were studied also in this formulation [64].…”
Section: Jhep09(2017)044mentioning
confidence: 93%
“…Therefore, the existence of this extra constraint can be seen as a sign that the reduction we have studied here should be related to duality twisted reductions of Exceptional Field Theory (EFT), which is a U-duality invariant extension of supergravity [56][57][58][59]. Indeed, the reduction of EFT on generalised parallelisable manifolds [60] (which corresponds to a reduction with a duality twisted anzats of the type we have considered here) gives rise to maximal gauged supergravity upon imposing a section constraint, which is the analogue of the strong constraint of DFT [61][62][63]. A flux formulation of (a particular type of) EFT is also available and geometric and non-geometric RR fluxes were studied also in this formulation [64].…”
Section: Jhep09(2017)044mentioning
confidence: 93%
“…In the case of constant fluxes, the generalized Ricci scalar is exactly equal to the potential of N = 8 supergravity, provided we identify the generalized metric with the moduli space metric for the N = 8 scalars. Some definitions and results for d < 6 are given in [27], and some more for d = 4, 5 in [42]. Finally, for completion we provide a list of complementary results along these lines [43][44][45]- [51].…”
Section: Jhep06(2013)046mentioning
confidence: 99%
“…In addition, we will have to introduce extra fields and constraints, but the extra fields can be eliminated once the constraints are solved. After the advent of DFT, there have already been quite a number of papers extending the techniques developed here to various U-duality groups [45][46][47][48][49][50][51] (see also [52,53] for earlier results). The actions given in this context exhibit manifest E n(n) symmetry for n ≤ 7 and describe truncations of D = 11 supergravity.…”
Section: Jhep09(2013)080mentioning
confidence: 99%