Abstract
Global issues of the Poisson-Lie T-duality are addressed. It is shown that oriented open strings propagating on a group manifold G are dual to D-brane-anti- D-brane pairs propagating on the dual group manifold G . The D-branes coincide with the symplectic leaves of the standard Poisson structure induced on the dual group G by the dressing action of the group G. The whole picture is then extended to the full modular space M( D) of the Poisson-Lie equivalent σ-models which is the space of all Manin triples of a given Drinfeld double. In this more general case the D-branes living on group targets from M( D) are preimages of symplectic leaves in certain Poisson homogeneous spaces of their targets.
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