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- W3048484909 abstract "Serrrano's Conjecture says that if $L$ is a strictly nef line bundle on a smooth projective variety $X$, then $K_X+tL$ is ample for $ t > dim X+1$. In this paper I will prove a few cases of this conjecture. I will also prove a generalized version of this conjecture (due to Campana, Chen and Peternell) for surfaces. In the last section, assuming the SHGH conjecture, I will give a series of examples of strictly nef non ample divisors on surfaces of arbitary Kodaira dimension." @default.
- W3048484909 created "2020-08-18" @default.
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- W3048484909 date "2020-08-11" @default.
- W3048484909 modified "2023-09-27" @default.
- W3048484909 title "Strictly nef divisors and some remarks on a conjecture of Serrano" @default.
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