Newton polygons and curve gonalities

Mathematics – Algebraic Geometry

Scientific paper

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29 pages, 18 figures; erratum at the end of the article

Scientific paper

We give a combinatorial upper bound for the gonality of a curve that is defined by a bivariate Laurent polynomial with given Newton polygon. We conjecture that this bound is generically attained, and provide proofs in a considerable number of special cases. One proof technique uses recent work of M. Baker on linear systems on graphs, by means of which we reduce our conjecture to a purely combinatorial statement.

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