Abstract
Let $\mathrm{Cliff}(X)$ be the Clifford index of a curve. We determine necessary conditions for very ample line bundles of degree $\mathrm{deg}(L) = 2g - 2h^{1}-\mathrm{Cliff}(X) - k (k=2,3,4)$ being not normally generated.
Citation
Katsumi Akahori. "Normal Generation of Line Bundles of Degree $2g-2h^{1}(L)-\mathrm{Cliff}(X)-k(k=2,3,4)$ on Curves." Tsukuba J. Math. 31 (2) 283 - 300, December 2007. https://doi.org/10.21099/tkbjm/1496165150
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