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Green’s Conjecture for curves on rational surfaces with an anticanonical pencil
Green’s Conjecture is proved for smooth curves lying on a rational surface with an anticanonical pencil, under some mild hypotheses on the line bundle . Constancy of Clifford dimension, Clifford index and gonality of curves in the linear system is also obtained.
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Published in: | Mathematische Zeitschrift 2013-12, Vol.275 (3-4), p.899-910 |
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container_title | Mathematische Zeitschrift |
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creator | Lelli-Chiesa, Margherita |
description | Green’s Conjecture is proved for smooth curves
lying on a rational surface
with an anticanonical pencil, under some mild hypotheses on the line bundle
. Constancy of Clifford dimension, Clifford index and gonality of curves in the linear system
is also obtained. |
doi_str_mv | 10.1007/s00209-013-1164-7 |
format | article |
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. Constancy of Clifford dimension, Clifford index and gonality of curves in the linear system
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source | Springer Nature |
subjects | Mathematics Mathematics and Statistics |
title | Green’s Conjecture for curves on rational surfaces with an anticanonical pencil |
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