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Generalised T-Duality and Non-Geometric Backgrounds

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arxiv hep-th/0512005 v2 pith:SYS2PAOQ submitted 2005-12-01 hep-th

Generalised T-Duality and Non-Geometric Backgrounds

classification hep-th
keywords non-geometricbackgroundsclassgeneralisedstringt-dualitytheoriescompactifications
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We undertake a systematic analysis of non-geometric backgrounds in string theory by seeking stringy liftings of a class of gauged supergravity theories. In addition to conventional flux compactifications and non-geometric T-folds with T-duality transition functions, we find a new class of non-geometric backgrounds with non-trivial dependence on the dual coordinates that are conjugate to the string winding number. We argue that T-duality acts in our class of theories, including those cases without isometries in which the conventional Buscher rules cannot be applied, and that these generalised T-dualities can take T-folds or flux compactifications on twisted tori to examples of the new non-geometric backgrounds. We show that the new class of non-geometric backgrounds and the generalised T-dualities arise naturally in string field theory, and are readily formulated in terms of a doubled geometry, related to generalised geometry. At special points in moduli space, some of the non-geometric constructions become equivalent to asymmetric orbifolds which are known to provide consistent string backgrounds. We construct the bosonic sector of the corresponding gauged supergravity theories and show that they have a universal form in any dimension, and in particular construct the scalar potential. We apply this to the supersymmetric WZW model, giving the complete non-linear structure for a class of WZW-model deformations.

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  1. Non-abelian asymmetric orbifolds with vanishing one-loop vacuum energy

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    A classification finds 17 four-dimensional Type II asymmetric orbifolds with non-abelian point groups and pointwise vanishing one-loop vacuum energy, each also realizable as a Scherk-Schwarz compactification.