Sam Payne

most citedThe non-abelian Brill-Noether divisor on

M_{13}

and the Kodaira dimension of

R_{13}

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.AG2025

Tropical linear series and matroids

Chih-Wei Chang, Matthew Dupraz, Hernan Iriarte +4

We study a notion of tropical linear series on metric graphs that combines two essential properties of tropicalizations of linear series on algebraic curves: the Baker-Norine rank…

math.AG2021★ 2 cited

The non-abelian Brill-Noether divisor on $M_{13}$ and the Kodaira dimension of $R_{13}$

Gavril Farkas, Dave Jensen, Sam Payne

The paper is devoted to highlighting several novel aspects of the moduli space of curves of genus 13, the first genus g where phenomena related to K3 surfaces no longer govern the…

Tropical linear series and matroids

The non-abelian Brill-Noether divisor on M13​ and the Kodaira dimension of R13​

The non-abelian Brill-Noether divisor on $M_{13}$ and the Kodaira dimension of $R_{13}$