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20122021
most citedNon-geometric strings, symplectic gravity and differential geometry of Lie algebroids

82 citations · 137 across the 4 of their papers we have counts for

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6 papers · 1 filter

hep-th2018

Extended Riemannian Geometry III: Global Double Field Theory with Nilmanifolds

Andreas Deser, Christian Saemann

We describe the global geometry, symmetries and tensors for Double Field Theory over pairs of nilmanifolds with fluxes or gerbes. This is achieved by a rather straightforward appli…

hep-th2018

Global Seiberg-Witten maps for U(n)-bundles on tori and T-duality

Paolo Aschieri, Andreas Deser

Seiberg-Witten maps are a well-established method to locally construct noncommutative gauge theories starting from commutative gauge theories. We revisit and classify the ambiguiti…

hep-th2018

Derived Brackets and Symmetries in Generalized Geometry and Double Field Theory

Andreas Deser, Christian Saemann

Derived brackets as introduced and studied by Kosmann-Schwarzbach and Voronov are a powerful tool for describing and understanding infinitesimal symmetry actions relevant in physic…

hep-th20178 cited

Gauging as constraining: the universal generalised geometry action in two dimensions

Athanasios Chatzistavrakidis, Andreas Deser, Larisa Jonke +1

One of the central concepts in modern theoretical physics, gauge symmetry, is typically realised by lifting a finite-dimensional global symmetry group of a given functional to an i…

hep-th201282 cited

Non-geometric strings, symplectic gravity and differential geometry of Lie algebroids

Ralph Blumenhagen, Andreas Deser, Erik Plauschinn +1

Based on the structure of a Lie algebroid for non-geometric fluxes in string theory, a differential-geometry calculus is developed which combines usual diffeomorphisms with so-call…

hep-th201247 cited

A bi-invariant Einstein-Hilbert action for the non-geometric string

Ralph Blumenhagen, Andreas Deser, Erik Plauschinn +1

Inspired by recent studies on string theory with non-geometric fluxes, we develop a differential geometry calculus combining usual diffeomorphisms with what we call beta-diffeomorp…