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AdS$_3$ from M-branes at conical singularities
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abstract
M-theory is known to possess supersymmetric solutions where the geometry is $\mathrm{AdS}_3\times S^3\times S^3$ warped over a Riemann surface $\Sigma_{2}$. The simplest examples in this class can be engineered by placing M2 and M5 branes as defects inside of a stack of background M5 branes. In this paper we show that a generalization of this construction yields more general solutions in the aforementioned class. The background branes are now M5's carrying M2 brane charge, while the defect branes are now placed at the origin of a flat hyperplane with a conical defect. The equations of motion imply a relation between the deficit angle produced by the conical defect and the M2 charge carried by the background branes.
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($0,6$) AdS$_3$/CFT$_2$ and surface defects
A brane box and quiver are proposed as the 2d dual of N=(0,6) AdS3 vacua, with a central charge formula and Seiberg-like dualities, though key claims remain conjectural.
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