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- W2783457735 abstract "Let $X$ be a smooth projective curve of genus $g$ and $L$ be a degree $l$ line bundle on $X$ with $lgeq 2g-1$. Denote the stack of rank two Higgs bundles on $X$ with value in $L$ by $mathcal{H}iggs$ and the semistable part by $mathcal{H}iggs_{ss}$. Let $H$ be the Hitchin base. In this paper we will construct the Poincare sheaf $mathcal{P}$ on $mathcal{H}iggstimes_{H}mathcal{H}iggs_{ss}$ which is a maximal Cohen-Macaulay sheaf and flat over $mathcal{H}iggs_{ss}$. In particular this includes the locus of nonreduced spectral curves." @default.
- W2783457735 created "2018-01-26" @default.
- W2783457735 creator A5023135321 @default.
- W2783457735 date "2018-01-08" @default.
- W2783457735 modified "2023-09-27" @default.
- W2783457735 title "Construction of the Poincare sheaf for higher genus curves" @default.
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