activity
20172021
most citedReconstructing global fields from Dirichlet L-series

6 citations · 11 across the 5 of their papers we have counts for

collaborators

8 papers

math.CO2021

Discrete and metric divisorial gonality can be different

Josse van Dobben de Bruyn, Harry Smit, Marieke van der Wegen

This paper compares the divisorial gonality of a finite graph to the divisorial gonality of the associated metric graph with unit lengths. We show that $\text…

math.NT20211 cited

The -rank of class groups of

Peter Koymans, Adam Morgan, Harry Smit

Let be a quadratic extension. In this paper we study the -rank of the class group , where varies over squarefree rational integers. We…

cs.DM2020

Constructing Tree Decompositions of Graphs with Bounded Gonality

Hans L. Bodlaender, Josse van Dobben de Bruyn, Dion Gijswijt +1

In this paper, we give a constructive proof of the fact that the treewidth of a graph is at most its divisorial gonality. The proof gives a polynomial time algorithm to construct a…

math.NT2019

L-series and homomorphisms of number fields

Harry Smit

While the zeta function does not determine a number field uniquely, the -series of a well-chosen Dirichlet character does. Moreover, isomorphisms between two number fields are i…

math.NT2019

L-series and isogenies of abelian varieties

Harry Smit

Faltings's isogeny theorem states that two abelian varieties are isogenous over a number field precisely when the characteristic polynomials of the reductions at almost all prime i…

math.NT2019

L-series and isomorphisms of number fields

Harry Smit

Two number fields with equal Dedekind zeta function are not necessarily isomorphic. However, if the number fields have equal sets of Dirichlet -series then they \emph{are} isomo…