activity
20192026
most citedComparing two perfect bases

2 citations · 4 across the 7 of their papers we have counts for

collaborators

8 papers

math.GT2026

RL unknotter, hard unknots and unknotting number

Anne Dranowski, Yura Kabkov, Daniel Tubbenhauer

We develop a reinforcement learning pipeline for simplifying knot diagrams. A trained agent learns move proposals and a value heuristic for navigating Reidemeister moves. The pipel…

cs.LG2025

On knot detection via picture recognition

Anne Dranowski, Yura Kabkov, Daniel Tubbenhauer

Our goal is to one day take a photo of a knot and have a phone automatically recognize it. In this expository work, we explain a strategy to approximate this goal, using a mixture…

math.QA2024

Spectral 2-actions, foams, and frames in the spectrification of Khovanov arc algebras

Anne Dranowski, Meng Guo, Aaron Lauda +1

Leveraging skew Howe duality, we show that Lawson-Lipshitz-Sarkar's spectrification of Khovanov's arc algebra gives rise to 2-representations of categorified quantum groups over $\…

math.RT2022

Extremal tensor products of Demazure crystals

Sami Assaf, Anne Dranowski, Nicolle Gonzalez

Demazure crystals are subcrystals of highest weight irreducible -crystals. In this article, we study tensor products of a larger class of subcrystals, called extremal…

math.RT2022★ 1 cited

Heaps, crystals, and preprojective algebra modules

Anne Dranowski, Balazs Elek, Joel Kamnitzer +1

Fix a simply-laced semisimple Lie algebra. We study the crystal , were is a dominant minuscule weight and is a natural number. On one hand, can be realized…

math.RT2021★ 1 cited

Computing fusion products of MV cycles using the Mirkovic-Vybornov isomorphism

Roger Bai, Anne Dranowski, Joel Kamnitzer

The fusion of two Mirkovic-Vilonen cycles is a degeneration of their product, defined using the Beilinson-Drinfeld Grassmannian. In this paper, we put in place a conceptually eleme…

math.RT2021★ 2 cited

Comparing two perfect bases

Anne Dranowski

We study a class of varieties which generalize the classical orbital varieties of Joseph. We show that our generalized orbital varieties are the irreducible components of a Mirkovi…

math.RT2019

Generalized orbital varieties for Mirkovic-Vybornov slices as affinizations of Mirkovic-Vilonen cycles

Anne Dranowski

We show that generalized orbital varieties for Mirkovic-Vybornov slices can be indexed by semi-standard Young tableaux. We also check that the Mirkovic-Vybornov isomorphism sends g…