The gBdR identification's α'-corrections and generalized Green-Schwarz transformations are recovered from the heterotic Poláček-Siegel construction via recursive structure groups, torsion constraints, and gauge fixing.
Quantum correction to generalized T-dualities
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abstract
Poisson-Lie duality is a generalization of abelian and non-abelian T-duality, and it can be viewed as a map between solutions of the low-energy effective equations of string theory, i.e. at the (super)gravity level. We show that this fact extends to the next order in $\alpha'$ (two loops in $\sigma$-model perturbation theory) provided that the map is corrected. The $\alpha'$-correction to the map is induced by the anomalous Lorentz transformations of the fields that are necessary to go from a doubled $O(D,D)$-covariant formulation to the usual (super)gravity description.
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Unraveling the generalized Bergshoeff-de Roo identification
The gBdR identification's α'-corrections and generalized Green-Schwarz transformations are recovered from the heterotic Poláček-Siegel construction via recursive structure groups, torsion constraints, and gauge fixing.