activity
20172021
most citedThe Deligne-Simpson problem for connections on with a maximally ramified singularity

3 citations · 3 across the 5 of their papers we have counts for

collaborators

6 papers

math.RT2021

A continuous associahedron of type A

Maitreyee C. Kulkarni, Jacob P. Matherne, Kaveh Mousavand +1

Taking a representation-theoretic viewpoint, we construct a continuous associahedron motivated by the realization of the generalized associahedron in the physical setting. We show…

math.AG2021★ 3 cited

The Deligne-Simpson problem for connections on with a maximally ramified singularity

Maitreyee C. Kulkarni, Neal Livesay, Jacob P. Matherne +2

The classical additive Deligne-Simpson problem is the existence problem for Fuchsian connections with residues at the singular points in specified adjoint orbits. Crawley-Boevey fo…

math.CO2020

Infinite friezes and triangulations of annuli

Karin Baur, Ilke Canakci, Karin M. Jacobsen +2

It is known that any infinite frieze comes from a triangulation of an annulus by Baur, Parsons and Tschabold. In this paper we show that each periodic infinite frieze determines a…

math.RT2018

Rigid potentials for cluster algebras from double Bruhat cells

Maitreyee C. Kulkarni

Buan, Iyama, Reiten and Smith proved that the superpotential of a quiver corresponding to an element of Coxeter group is rigid. In this paper, we extend this result to the Berenste…

math.RT2018

Combinatorics of Fourier transforms for type A quiver representations

Pramod N. Achar, Maitreyee C. Kulkarni, Jacob P. Matherne

We describe two new combinatorial algorithms (using the language of "triangular arrays") for computing the Fourier transforms of simple perverse sheaves on the moduli space of repr…

math.RT2017

Dimer models on cylinders over Dynkin diagrams and cluster algebras

Maitreyee C. Kulkarni

In this paper, we describe a general setting for dimer models on cylinders over Dynkin diagrams which in type A reduces to the well studied case of dimer models on a disc. We prove…