Euler characteristics of Hilbert schemes of points on simple surface singularities
We study the geometry and topology of Hilbert schemes of points on the orbifold surface [C2/G], respectively the singular quotient surface C2/G, where G < SL(2, C) is a finite subgroup of type A or D. We give a decomposition of the (equivariant) Hilbert scheme of the orbifold into affine spac...
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| Médium: | Journal article |
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Springer International Publishing
2018
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