A 'supersymmetry generating' circle compactification technique for type II supergravity is derived and applied to construct new Minkowski flux vacua and generalized solitonic branes.
6D microstate geometries from 10D structures
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abstract
We use the formalism of Generalised Geometry to characterise in general the supersymmetric backgrounds in type II supergravity that have a null Killing vector. We then specify this analysis to configurations that preserve the same supersymmetries as the D1-D5-P system compactified on a four-manifold. We give a set of equations on the forms defining the supergravity background that are equivalent to the supersymmetry constraints and the equations of motion. This study is motivated by the search of new microstate geometries for the D1-D5-P black hole. As an example, we rewrite the linearised three-charge solution of arXiv:hep-th/0311092 in our formalism and show how to extend it to a non-linear, regular and asymptotically flat configuration.
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Circle compactifications of Minkowski$_D$ solutions, flux vacua and solitonic branes
A 'supersymmetry generating' circle compactification technique for type II supergravity is derived and applied to construct new Minkowski flux vacua and generalized solitonic branes.