activity
20172026
most citedClassical Limits of Unbounded Quantities by Strict Quantization

3 citations · 5 across the 4 of their papers we have counts for

collaborators

7 papers

cs.AI2026

A dataset of formalised theorem statements from the Annals of Mathematics

Thomas Browning, Katerina Hristova, David Ledvinka +4

Recent progress in autoformalisation of mathematics using AI has been impressive. Measuring this progress requires datasets of formal statements that are both hard and trustworthy.…

math.NT2024

Constructing vector-valued automorphic forms on unitary groups

Thomas L. Browning, Pavel Čoupek, Ellen Eischen +4

We introduce a method for producing vector-valued automorphic forms on unitary groups from scalar-valued ones. As an application, we construct an explicit example. Our strategy emp…

math.GR2022

Limit Points of Commuting Probabilities of Finite Groups

Thomas Browning

The commuting probability of a finite group is the probability that two randomly chosen elements commute. Let denote the set of all possible commuting probabi…

cs.LO2021

Formalizing Galois Theory

Thomas Browning, Patrick Lutz

We describe a project to formalize Galois theory using the Lean theorem prover, which is part of a larger effort to formalize all of the standard undergraduate mathematics curricul…

quant-ph2020★ 3 cited

Classical Limits of Unbounded Quantities by Strict Quantization

Thomas L. Browning, Benjamin H. Feintzeig, Robin Gates-Redburg +2

This paper extends the tools of C*-algebraic strict quantization toward analyzing the classical limits of unbounded quantities in quantum theories. We introduce the approach first…

math.CO2020

Counting Parabolic Double Cosets in Symmetric Groups

Thomas Browning

Billey, Konvalinka, Petersen, Solfstra, and Tenner recently presented a method for counting parabolic double cosets in Coxeter groups, and used it to compute , the number of p…

math.CO2017★ 2 cited

Doppelgangers: the Ur-Operation and Posets of Bounded Height

Thomas Browning, Max Hopkins, Zander Kelley

In the early 1970's, Richard Stanley and Kenneth Johnson introduced and laid the groundwork for studying the order polynomial of partially ordered sets (posets). Decades later, Ham…