Duality invariant class of exact string backgrounds
arXiv:hep-th/9311012 · doi:10.1016/0370-2693(94)91224-6
Abstract
We consider a class of - dimensional string backgrounds with a target space metric having a covariantly constant null Killing vector and flat `transverse' part. The corresponding sigma models are invariant under abelian isometries and are transformed by duality into models belonging to the same class. The leading-order solutions of the conformal invariance equations (metric, antisymmetric tensor and dilaton), as well as the action of duality transformations on them, are exact, i.e. are not modified by $\a'$-corrections. This makes a discussion of different space-time representations of the same string solution (related by duality subgroup) rather explicit. We show that the duality may connect curved -dimensional backgrounds with solutions having flat metric but, in general, non-trivial antisymmetric tensor and dilaton. We discuss several particular examples including the - dimensional background that was recently interpreted in terms of a WZW model.
11 pages, harvmac, CERN-TH.7069/93
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