collaborators

8 papers

math.AG2026

On the geometry of Coulomb branches

Ben Webster

The paper provides a uniform geometric description of Coulomb branches of 3‑dimensional N=4 gauge theories using blowups of toric compactifications, and uses this description to cl…

math.RT2026

Three perspectives on categorical symmetric Howe duality

Ben Webster

The paper studies categorical symmetric Howe duality from diagrammatic, geometric, and representation‑theoretic viewpoints, establishing a Koszul duality between blocks of Gelfand‑…

math.RT20269 cited

Unfurling Khovanov-Lauda-Rouquier algebras

Ben Webster

In this paper, we study the behavior of categorical actions of a Lie algebra under the deformation of their spectra. We give conditions under which the general point…

math.QA2025

Nil-Brauer categorifies the split iquantum group of rank one

Jonathan Brundan, Weiqiang Wang, Ben Webster

We prove that the Grothendieck ring of the monoidal category of finitely generated graded projective modules for the nil-Brauer category is isomorphic to an integral form of the sp…

hep-th2025

Twisted traces on abelian quantum Higgs and Coulomb branches

Davide Gaiotto, Justin Hilburn, Jaime Redondo-Yuste +2

We study twisted traces on the quantum Higgs branches of gauge theories, that is, the quantum Hamiltonian reductions of Weyl algebras…

math.RT2025

The nil-Brauer category

Jonathan Brundan, Weiqiang Wang, Ben Webster

We introduce the nil-Brauer category and prove a basis theorem for its morphism spaces. This basis theorem is an essential ingredient required to prove that nil-Brauer categorifies…