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Author Bergman, Aaron ♦ Proudfoot, Nicholas J.
Source arXiv.org
Content type Text
File Format PDF
Date of Submission 2005-10-18
Language English
Subject Domain (in DDC) Computer science, information & general works ♦ Natural sciences & mathematics ♦ Mathematics ♦ Physics
Subject Keyword High Energy Physics - Theory ♦ Mathematics - Algebraic Geometry ♦ math ♦ physics:hep-th
Abstract For physicists: We show that the quiver gauge theory derived from a Calabi-Yau cone via an exceptional collection of line bundles on the base has the original cone as a component of its classical moduli space. For mathematicians: We use data from the derived category of sheaves on a Fano surface to construct a quiver, and show that its moduli space of representations has a component which is isomorphic to the anticanonical cone over the surface.
Description Reference: JHEP0603:073,2006
Educational Use Research
Learning Resource Type Article
Page Count 8


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