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- W2712419372 abstract "The purpose of this paper is to show that for a complete intersection curve $C$ in projective space (other than a few stated exceptions), any morphism $f: C to mathbb{P}^r$ satisfying $text{deg}, f^*mathcal{O}_{mathbb{P}^r}(1) <text{deg}, C$ is obtained by projection from a linear space. In particular, we obtain bounds on the gonality of such curves and compute the gonality of general complete intersection curves. We also prove a special case of one of the well-known Cayley-Bacharach conjectures posed by Eisenbud, Green, and Harris." @default.
- W2712419372 created "2017-06-30" @default.
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- W2712419372 date "2017-06-25" @default.
- W2712419372 modified "2023-09-27" @default.
- W2712419372 title "The gonality of complete intersection curves" @default.
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