activity
20102026
most citedY-meshes and generalized pentagram maps

18 citations · 36 across the 6 of their papers we have counts for

collaborators

12 papers

math.CO2026

Multiple cluster algebra structures for TCD maps I: theoretical framework

Niklas Affolter, Terrence George, Max Glick +1

We introduce triple crossing diagram (TCD) maps, which encode projective configurations of points and lines, as a unified framework for constructions arising in various areas of ge…

math.CO2019★ 15 cited

Vector-relation configurations and plabic graphs

Niklas Affolter, Max Glick, Pavlo Pylyavskyy +1

We study a simple geometric model for local transformations of bipartite graphs. The state consists of a choice of a vector at each white vertex made in such a way that the vectors…

math.CO2018

Introduction to Cluster Algebras

Max Glick, Dylan Rupel

These are notes for a series of lectures presented at the ASIDE conference 2016. The definition of a cluster algebra is motivated through several examples, namely Markov triples, t…

nlin.SI2017

Soliton cellular automata associated with infinite reduced words

Max Glick, Rei Inoue, Pavlo Pylyavskyy

We consider a family of cellular automata associated with infinite reduced elements on the affine symmetric group , which is a tropicalization of the rational ma…

math.CO2017★ 3 cited

Gale-Robinson quivers: from representations to combinatorial formulas

Max Glick, Jerzy Weyman

We investigate a family of representations of Gale-Robinson quivers that are geared towards providing concrete information about the corresponding cluster algebras. In this way, we…

math.DS2017

The limit point of the pentagram map

Max Glick

The pentagram map is a discrete dynamical system defined on the space of polygons in the plane. In the first paper on the subject, R. Schwartz proved that the pentagram map produce…