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A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes

We demonstrate that warped Minkowski space backgrounds, Rn−1,1×wMd−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 Rd−1,1 Minkowski vacuum. In particular, all such fl...

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Detalles Bibliográficos
Autores principales: Lautz, Sebastian, Papadopoulos, George
Lenguaje:eng
Publicado: 2018
Materias:
Acceso en línea:https://dx.doi.org/10.1016/j.physletb.2019.04.060
http://cds.cern.ch/record/2631990
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author Lautz, Sebastian
Papadopoulos, George
author_facet Lautz, Sebastian
Papadopoulos, George
author_sort Lautz, Sebastian
collection CERN
description We demonstrate that warped Minkowski space backgrounds, Rn−1,1×wMd−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 Rd−1,1 Minkowski vacuum. In particular, all such flux compactification vacua of these theories have the same local geometry as the maximally supersymmetric vacuum Rn−1,1×Td−n .
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institution Organización Europea para la Investigación Nuclear
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publishDate 2018
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spelling cern-26319902023-10-04T06:05:34Zdoi:10.1016/j.physletb.2019.04.060http://cds.cern.ch/record/2631990engLautz, SebastianPapadopoulos, GeorgeA uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxesgr-qcGeneral Relativity and Cosmologyhep-thParticle Physics - TheoryWe demonstrate that warped Minkowski space backgrounds, Rn−1,1×wMd−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 Rd−1,1 Minkowski vacuum. In particular, all such flux compactification vacua of these theories have the same local geometry as the maximally supersymmetric vacuum Rn−1,1×Td−n .We demonstrate that warped Minkowski space backgrounds, $\mathbb{R}^{n-1,1}\times_w M^{d-n}$, $n\geq3$, 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 $\mathbb{R}^{d-1,1}$ Minkowski vacuum. In particular, all such flux compactification vacua of these theories have the same local geometry as the maximally supersymmetric vacuum $\mathbb{R}^{n-1,1}\times T^{d-n}$.arXiv:1807.01783oai:cds.cern.ch:26319902018-07-04
spellingShingle gr-qc
General Relativity and Cosmology
hep-th
Particle Physics - Theory
Lautz, Sebastian
Papadopoulos, George
A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title_full A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title_fullStr A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title_full_unstemmed A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title_short A uniqueness theorem for warped $N>16$ Minkowski backgrounds with fluxes
title_sort uniqueness theorem for warped $n>16$ minkowski backgrounds with fluxes
topic gr-qc
General Relativity and Cosmology
hep-th
Particle Physics - Theory
url https://dx.doi.org/10.1016/j.physletb.2019.04.060
http://cds.cern.ch/record/2631990
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