2019
DOI: 10.1016/j.physletb.2019.04.060
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A uniqueness theorem for warped N > 16 Minkowski backgrounds with fluxes

Abstract: We demonstrate that warped Minkowski space backgrounds, R n−1,1 × w M d−n , n ≥ 3, that preserve strictly more than 16 supersymmetries in d = 11 and type II d = 10 supergravities and with fields which may not be smooth everywhere are locally isometric to the R d−1,1 Minkowski vacuum. In particular, all such flux compactification vacua of these theories have the same local geometry as the maximally supersymmetric vacuum R n−1,1 × T d−n .

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Cited by 1 publication
(2 citation statements)
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References 15 publications
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“…In chapter 4, we demonstrate that all more than half maximally supersymmetric warped Minkowski backgrounds in 10 and 11 dimensions are necessarily locally isometric to the maximally supersymmetric flat vacuum. This work was published in [10]. Finally, in chapter 5, we provide a conclusion to this thesis.…”
Section: Introductionmentioning
confidence: 83%
See 1 more Smart Citation
“…In chapter 4, we demonstrate that all more than half maximally supersymmetric warped Minkowski backgrounds in 10 and 11 dimensions are necessarily locally isometric to the maximally supersymmetric flat vacuum. This work was published in [10]. Finally, in chapter 5, we provide a conclusion to this thesis.…”
Section: Introductionmentioning
confidence: 83%
“…In particular, all such flux compactification vacua of these theories have the same local geometry as the maximally supersymmetric vacuum R n−1,1 × T d−n . The following work was conducted in collaboration with George Papadopoulos and published in [10].…”
Section: Minkowski Backgrounds With Fluxesmentioning
confidence: 99%