N=2 world-sheet approach to D-branes on generalized Kaehler geometries: II. Dualities
Alexander Sevrin, Wieland Staessens, Alexander Wijns

TL;DR
This paper explores how T-duality transformations in N=2 boundary superspace can systematically generate coisotropic D-branes on generalized Kaehler geometries, expanding the understanding of D-brane configurations beyond hyper-Kaehler spaces.
Contribution
It introduces a systematic method for constructing coisotropic D-branes on generalized Kaehler geometries using T-duality in N=2 boundary superspace, with explicit examples.
Findings
T-duality transformations relate different D-brane configurations.
Coisotropic branes can be constructed on non-hyper-Kaehler spaces.
The approach broadens the class of geometries supporting D-branes.
Abstract
Following the general formalism reviewed in 0810.5355 [hep-th] we present several examples of possible D3-brane configurations on four-dimensional generalized Kaehler geometries. We will discuss T-duality transformations in N = 2 boundary superspace and apply the duality transformations to the constructed D3-branes. The duality transformations lead to a systematic method to construct coisotropic branes, even on target spaces that are not hyper-Kaehler.
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