activity
20192022
most citedTheta functions and quiver Grassmannians

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

collaborators

6 papers

math.RT2022

Cluster structures for the singularity

Jenny August, Man-Wai Cheung, Eleonore Faber +2

We study a category of -graded MCM modules over the curve singularity and demonstrate it has infinite type cluster combinatorics. In part…

math.SG2020

Algebraic and symplectic viewpoint on compactifications of two-dimensional cluster varieties of finite type

Man-Wai Mandy Cheung, Renato Vianna

In this article we explore compactifications of cluster varieties of finite type in complex dimension two. Cluster varieties can be viewed as the spec of a ring generated by theta…

math.AG2019

Compactifications of cluster varieties and convexity

Man-Wai Cheung, Timothy Magee, Alfredo Nájera Chávez

In [GHKK18], Gross-Hacking-Keel-Kontsevich discuss compactifications of cluster varieties from "positive subsets" in the real tropicalization of the mirror. To be more precise, let…

math.AG20193 cited

Theta functions and quiver Grassmannians

Man-Wai Cheung

In this article, we use the relationship between cluster scattering diagrams and stability scattering diagrams to relate quiver representations with these diagrams. With a notion o…

math.RT2019

The Model Orbit in

Man-Wai Cheung

In this article, we decompose the ring of regular functions on the nilpotent orbit of dimension 8 for the complex in which every irreducible representation of appears e…

math.AG2019

Donaldson-Thomas invariants from tropical disks

Man-Wai Cheung, Travis Mandel

We prove that the quantum DT invariants associated to quivers with genteel potential can be expressed in terms of certain refined counts of tropical disks. This is based on a quant…