activity
20062023
most citedOrbifold Hurwitz numbers and Eynard-Orantin invariants

46 citations · 191 across the 22 of their papers we have counts for

collaborators

22 papers

math.CO2023★ 1 cited

Integration on complex Grassmannians, deformed monotone Hurwitz numbers, and interlacing phenomena

Xavier Coulter, Norman Do, Ellena Moskovsky

We introduce a family of polynomials, which arise in three distinct ways: in the large expansion of a matrix integral, as a weighted enumeration of factorisations of permutatio…

math.AG2022

The tropological vertex

Norman Do, Brett Parker

The theory of the topological vertex was originally proposed by Aganagic, Klemm, Mariño and Vafa as a means to calculate open Gromov-Witten invariants of toric Calabi-Yau threefold…

math.AG2020★ 5 cited

On the Goulden-Jackson-Vakil conjecture for double Hurwitz numbers

Norman Do, Danilo Lewański

Goulden, Jackson and Vakil observed a polynomial structure underlying one-part double Hurwitz numbers, which enumerate branched covers of with prescribed ramificati…

math.AG2020★ 15 cited

Double Hurwitz numbers: polynomiality, topological recursion and intersection theory

Gaëtan Borot, Norman Do, Maksim Karev +2

Double Hurwitz numbers enumerate branched covers of with prescribed ramification over two points and simple ramification elsewhere. In contrast to the single case,…

math.CO2019

Counting non-crossing permutations on surfaces of any genus

Norman Do, Jian He, Daniel V. Mathews

Given a surface with boundary and some points on its boundary, a polygon diagram is a way to connect those points as vertices of non-overlapping polygons on the surface. Such polyg…

math.GT2019

Local topological recursion governs the enumeration of lattice points in

Anupam Chaudhuri, Norman Do, Ellena Moskovsky

The second author and Norbury initiated the enumeration of lattice points in the Deligne-Mumford compactifications of moduli spaces of curves. They showed that the enumeration may…