2015
DOI: 10.1007/jhep08(2015)056
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Generalized metric formulation of double field theory on group manifolds

Abstract: We rewrite the recently derived cubic action of Double Field Theory on group manifolds [1] in terms of a generalized metric and extrapolate it to all orders in the fields. For the resulting action, we derive the field equations and state them in terms of a generalized curvature scalar and a generalized Ricci tensor. Compared to the generalized metric formulation of DFT derived from tori, all these quantities receive additional contributions related to the non-trivial background. It is shown that the action is … Show more

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Cited by 54 publications
(92 citation statements)
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References 69 publications
(147 reference statements)
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“…the vielbein (4.23) gives the desired g × g algebra [9,[14][15][16]. We now show that this vielbein also satisfies the assumption (4), namely the generalized metric when restricted to the Cartan subsector reduces to that of the torus.…”
Section: Jhep06(2017)005mentioning
confidence: 58%
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“…the vielbein (4.23) gives the desired g × g algebra [9,[14][15][16]. We now show that this vielbein also satisfies the assumption (4), namely the generalized metric when restricted to the Cartan subsector reduces to that of the torus.…”
Section: Jhep06(2017)005mentioning
confidence: 58%
“…The internal piece of the vielbein E A M will be promoted as well to an element in O(n, n, R) and we shall assume that the generalized metric for the background, 15 when restricted to the Cartan sector, reduces to the original one, determined by the Cartan metric of the enhanced symmetry group as given by (2.45).…”
Section: Jhep06(2017)005mentioning
confidence: 99%
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