4 citations · 4 across the 2 of their papers we have counts for
3 papers
math.RT2023
Shard modules
Will Dana, David E Speyer, Hugh Thomas
Motivated by the goal of studying cluster algebras in infinite type, we study the stability domains of modules for the preprojective algebra in the corresponding infinite types. Sp…
math.CO2020
Stability of stretched root systems, root posets, and shards
Will Dana
Inspired by the infinite families of finite and affine root systems, we consider a "stretching" operation on general crystallographic root systems which, on the level of Coxeter di…
math.CO2016★ 4 cited
Algebraic Properties of Generalized Graph Laplacians: Resistor Networks, Critical Groups, and Homological Algebra
David Jekel, Avi Levy, Will Dana +2
We propose an algebraic framework for generalized graph Laplacians which unifies the study of resistor networks, the critical group, and the eigenvalues of the Laplacian and adjace…