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- W2097371505 abstract "Let J be an abelian surface with a generic ample line bundle . For n≥1, the moduli space M J (2,0,2n) of (1)-semistable sheaves F of rank 2 with Chern classes c 1(F)=0, c 2(F)=2n is a singular projective variety, endowed with a holomorphic symplectic structure on the smooth locus. In this paper, we show that there does not exist a crepant resolution of M J (2,0,2n) for n≥2. This certainly implies that there is no symplectic desingularization of M J (2,0,2n) for n≥2." @default.
- W2097371505 created "2016-06-24" @default.
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- W2097371505 date "2005-11-19" @default.
- W2097371505 modified "2023-09-27" @default.
- W2097371505 title "On the existence of a crepant resolution of some moduli spaces of sheaves on an abelian surface" @default.
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- W2097371505 doi "https://doi.org/10.1007/s00209-005-0866-x" @default.
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