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Danilov resolution and representations of McKay quiver
Published 30 Jun 2010 in math.AG and math.RT | (1006.5833v2)
Abstract: We construct a family of McKay quiver representations on the Danilov resolution of the 1/r(1,a,r - a) singularity. It follows that the resolution is the normalization of the coherent component of the moduli space of stable McKay quiver representations for a suitable stability condition. We describe explicitly the corresponding chamber of stability conditions for any coprime numbers r, a.
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