activity
20152021
most citedRealizability of tropical canonical divisors

15 citations · 16 across the 4 of their papers we have counts for

collaborators

6 papers

math.AG2021

Tropicalization of toric prevarieties

Alex Küronya, Pedro Souza, Martin Ulirsch

The homogeneous spectrum of a multigraded finitely generated algebra (in the sense of Brenner-Schröer) always admits an embedding into a toric variety that is not necessarily separ…

math.AG2020

A non-Archimedean analogue of Teichmüller space and its tropicalization

Martin Ulirsch

In this article we use techniques from tropical and logarithmic geometry to construct a non-Archimedean analogue of Teichmüller space whose points are pa…

math.AG20191 cited

Tropical double ramification loci

Martin Ulirsch, Dmitry Zakharov

Motivated by the realizability problem for principal tropical divisors with a fixed ramification profile, we explore the tropical geometry of the double ramification locus in $\mat…

math.AG2019

Divisorial motivic zeta functions for marked stable curves

Madeline Brandt, Martin Ulirsch

We define a divisorial motivic zeta function for stable curves with marked points which agrees with Kapranov's motivic zeta function when the curve is smooth and unmarked. We show…

math.AG201715 cited

Realizability of tropical canonical divisors

Martin Moeller, Martin Ulirsch, Annette Werner

We use recent results by Bainbridge-Chen-Gendron-Grushevsky-Moeller on compactifications of strata of abelian differentials to give a comprehensive solution to the realizability pr…

math.AG2015

Skeletons and fans of logarithmic structures

Dan Abramovich, Qile Chen, Steffen Marcus +2

We survey a collection of closely related methods for generalizing fans of toric varieties, include skeletons, Kato fans, Artin fans, and polyhedral cone complexes, all of which ap…