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- W4290885169 abstract "Let $S$ be a surface with $p_g(S)=q(S)=0$ and endowed with a very ample line bundle $mathcal O_S(h)$ such that $h^1big(S,mathcal O_S(h)big)=0$. We show that $S$ supports special (often stable) Ulrich bundles of rank $2$, extending a recent result by A. Beauville. Moreover, we show that such an $S$ supports families of dimension $p$ of pairwise non-isomorphic, indecomposable, Ulrich bundles for arbitrary large $p$ except for very few cases. We also show that the same is true for linearly normal non-special surface in $mathbb P^4$ of degree at least $4$, Enriques surface and anticanonical rational surface." @default.
- W4290885169 created "2022-08-12" @default.
- W4290885169 creator A5080853314 @default.
- W4290885169 date "2016-09-26" @default.
- W4290885169 modified "2023-10-17" @default.
- W4290885169 title "Special Ulrich bundles on non-special surfaces with $p_g=q=0$" @default.
- W4290885169 doi "https://doi.org/10.48550/arxiv.1609.07915" @default.
- W4290885169 hasPublicationYear "2016" @default.
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