2014
DOI: 10.1016/j.nuclphysb.2014.01.003
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Covariant action for a string in doubled yet gauged spacetime

Abstract: The section condition in double field theory has been shown to imply that a physical point should be one-to-one identified with a gauge orbit in the doubled coordinate space. Here we show the converse is also true, and continue to explore the idea of `spacetime being doubled yet gauged'. Introducing an appropriate gauge connection, we construct a string action, with an arbitrary generalized metric, which is completely covariant with respect to the coordinate gauge symmetry, generalized diffeomorphisms, world-s… Show more

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Cited by 98 publications
(197 citation statements)
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“…The local symmetries are the usual ones but described as a particular realisation of a local O(d, d) transformation. This also fits nicely with recent work by Lee and Park on double field theory as a gauged spacetime [39].…”
Section: Of the O(d D)/o(d) × O(d)supporting
confidence: 91%
“…The local symmetries are the usual ones but described as a particular realisation of a local O(d, d) transformation. This also fits nicely with recent work by Lee and Park on double field theory as a gauged spacetime [39].…”
Section: Of the O(d D)/o(d) × O(d)supporting
confidence: 91%
“…Further, once formulated in terms of genuine O(D, D) covariant variables, DFT does not merely repackage Generalized Geometry or known supergravities, but can also describe non-Riemannian backgrounds where the notion of Riemannian metric ceases to exist even locally [61]. In a somewhat abstract level, the DFT-metric can be defined simply as a 'symmetric O(D, D) element', with which (bosonic) DFT and a doubled string world-sheet action [61] still make sense.…”
Section: Jhep06(2014)102mentioning
confidence: 99%
“…In a somewhat abstract level, the DFT-metric can be defined simply as a 'symmetric O(D, D) element', with which (bosonic) DFT and a doubled string world-sheet action [61] still make sense. For most ("non-degenerate") cases the DFT-metric can be parametrized by Riemannian metric, g µν and Kalb-Ramond B-field, which allows DFT to describe an ordinary Riemannian gravity.…”
Section: Jhep06(2014)102mentioning
confidence: 99%
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