Double field theory: a pedagogical review
By G. Aldazabal, D. Marqués, C. Nuñez. 2013
412 citations recorded by the source corpus.
Double field theory (DFT) is a proposal to incorporate T-duality, a distinctive symmetry of string theory, as a symmetry of a field theory defined on a double configuration space. The aim of this review is to provide a pedagogical presentation of DFT and its applications. We first introduce some basic ideas on T-duality and supergravity in order to proceed to the construction of generalized diffeomorphisms and an invariant action on the double space. Steps towards the construction of a geometry on the double space are discussed. We then address generalized Scherk–Schwarz compactifications of DFT and their connection to gauged supergravity and flux compactifications. We also discuss U-duality extensions and present a brief parcours on worldsheet approaches to DFT. Finally, we provide a summary of other developments and applications that are not discussed in detail in the review.
Subfields: Atomic and Molecular Physics, and Optics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/15823158ada890cae8e12d75a445ee00c378d756
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Citations in the corpus
- β-supergravity: a ten-dimensional theory with non-geometric fluxes, and its geometric framework (2013, background): “Another formalism is Double Field Theory (DFT) [28, 29, 30, 31] mentioned above; a recent review can be found in [39] (see also [40]).”
- Doubled α′-geometry (2013, background): “There are numerous other developments in double field theory and the closely related M-theory (see [43–45]); for a recent review with further references see [46].”
- Gauged Supergravities. (2016, methodology): “A different approach to the definition of a unified description of T -dual flux-compactifications, is that of Double Field Theory (DFT), inspired by string field theory, see [100] for a review.”
- Exploring double field theory (2013, background): “A review of these achievements can be found in [12] DFT is usually supplemented ad hoc with a differential constraint on fields and gauge parameters, named strong constraint or section condition.”
- Duality Symmetric String and M-Theory (2013, background): “mative could open the door to possibilities far beyond the realm of conventional supergravity. A breakthrough development was to consider compactification of the DFT with a ScherkSchwarz reduction see [190, 178, 191, 192, 193, 175, 187]. In this case one finds that upon reduction the DFT gives rise to”