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• W1632244842 abstract "We study simple models of the world-sheet CFTs describing non-geometric backgrounds based on the topological interfaces, the ‘gluing condition’ of which imposes T-duality- or analogous twists. To be more specific, we start with the torus partition function on a target space S1[base] × (S1 × S1)[fiber] with rather general values of radii. The fiber CFT is defined by inserting the twist operators consisting of the topological interfaces which lie along the cycles of the world-sheet torus according to the winding numbers of the base circle. We construct the partition functions involving such duality twists. The modular invariance is achieved straightforwardly, whereas ‘unitarization’ is generically necessary to maintain the unitarity. We demonstrate it in the case of the equal fiber radii. The resultant models are closely related to the CFTs with the discrete torsion. The unitarization is also physically interpreted as multiple insertions of the twist/interface operators along various directions." @default.
• W1632244842 created "2016-06-24" @default.
• W1632244842 creator A5069152493 @default.
• W1632244842 creator A5075943043 @default.
• W1632244842 date "2015-07-01" @default.
• W1632244842 modified "2023-09-23" @default.
• W1632244842 title "Non-geometric backgrounds based on topological interfaces" @default.
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• W1632244842 doi "https://doi.org/10.1007/jhep07(2015)022" @default.
• W1632244842 hasPublicationYear "2015" @default.
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