Poisson-Lie transformations and Generalized Supergravity Equations
arXiv:2101.12053 · doi:10.1140/epjc/s10052-021-09254-x
Abstract
In this paper we investigate Poisson-Lie transformation of dilaton and vector field J appearing in Generalized Supergravity Equations. While the formulas appearing in literature work well for isometric sigma models, we present examples for which Generalized Supergravity Equations are not preserved. Therefore, we suggest modification of these formulas.
arXiv commentpublished version
References in corpus (19)
- Dual Non-Abelian Duality and the Drinfeld Double
- Some Global Aspects of Duality is String Theory
- Scale invariance of the eta-deformed AdS5 x S5 superstring, T-duality and modified type II equations
- On Non-Abelian Duality
- A Problem with Non-Abelian Duality
- Doubled aspects of generalised dualities and integrable deformations
- Poisson-Lie T-plurality
- Generalized gravity from modified DFT
- Classification of 6-dimensional real Drinfeld doubles
- -folds from Yang-Baxter deformations
- Quantum correction to generalized T-dualities
- Type II DFT solutions from Poisson-Lie T-duality/plurality
- Generalized Dualities and Higher Derivatives
- On non-Abelian T-duality for non-semisimple groups
- Poisson-Lie T-plurality of three-dimensional conformally invariant sigma models II: Nondiagonal metrics and dilaton puzzle
- Generalized Supergravity Equations and Generalized Fradkin-Tseytlin Counterterm
- Poisson-Lie plurals of Bianchi cosmologies and Generalized Supergravity Equations
- T-folds as Poisson-Lie plurals
- An invitation to Poisson-Lie T-duality in Double Field Theory and its applications
Cited by in corpus (5)
- Compatibility of Poisson--Lie transformations with symmetries of Generalized Supergravity Equations
- Jacobi-Lie Models and Supergravity Equations
- Generalized Supergravity Equations for the WZW Model
- Integrable deformed H WZW models and their non-Abelian duals as solutions of generalized supergravity equations
- Plane-parallel waves as Jacobi-Lie models