activity
20222026
collaborators

6 papers

math.AG2026

Lifting Prym Divisors on a Bielliptic Loop of Loops

Phew Aung, Eric Burkholder, Joan Dalton +5

Let be a bielliptic curve over an algebraically closed nonarchimedean field of odd characteristic or characteristic zero, and let be an étale dou…

math.AG2026

Prym-Brill-Noether Theory for General Covers

David Jensen

We bound the dimension of the Prym-Brill-Noether variety for an open subset of the moduli space of étale double covers of k-elliptic curves. We also obtain new bounds on the dimens…

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.CO2025

Refined Brill-Noether Theory for Complete Graphs

Haruku Aono, Eric Burkholder, Owen Craig +3

The divisor theory of the complete graph is in many ways similar to that of a plane curve of degree . We compute the splitting types of all divisors on the complete graph…

math.CO2024

On the Gonality of Ferrers Rook Graphs

David Jensen, Marissa Morvai, William Welch +1

A Ferrers rook graph is a graph whose vertices correspond to the dots in a Ferrers diagram, and where two vertices are adjacent if they are in the same row or the same column. We p…

math.CO2022

Sliding Block Puzzles with a Twist: On Segerman's 15+4 Puzzle

Patrick Garcia, Angela Hanson, David Jensen +1

Segerman's 15+4 puzzle is a hinged version of the classic 15-puzzle, in which the tiles rotate as they slide around. In 1974, Wilson classified the groups of solutions to sliding b…