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20032026
most citedOn a novel integrable generalization of the nonlinear Schrödinger equation

190 citations · 1.1k across the 82 of their papers we have counts for

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math.PR2022★ 2 cited

Toeplitz determinants with a one-cut regular potential and Fisher--Hartwig singularities I. Equilibrium measure supported on the unit circle

Elliot Blackstone, Christophe Charlier, Jonatan Lenells

We consider Toeplitz determinants whose symbol has: (i) a one-cut regular potential , (ii) Fisher--Hartwig singularities, and (iii) a smooth function in the background. The pote…

math.PR2022★ 1 cited

Wilson lines in the lattice Higgs model at strong coupling

Malin P. Forsström, Jonatan Lenells, Fredrik Viklund

We consider the 4D fixed length lattice Higgs model with Wilson action for the gauge field and structure group . We study Wilson line observables in the strong coupli…

math.PR2021★ 12 cited

Wilson loops in the abelian lattice Higgs model

Malin P. Forsström, Jonatan Lenells, Fredrik Viklund

We consider the lattice Higgs model on , with structure group given by for . We compute the expected value of the Wilson loop observable…

math.PR2021

The hard-to-soft edge transition: exponential moments, central limit theorems and rigidity

Christophe Charlier, Jonatan Lenells

The local eigenvalue statistics of large random matrices near a hard edge transitioning into a soft edge are described by the Bessel process associated with a large parameter .…

math.PR2021★ 7 cited

The Bessel kernel determinant on large intervals and Birkhoff's ergodic theorem

Elliot Blackstone, Christophe Charlier, Jonatan Lenells

The Bessel process models the local eigenvalue statistics near of certain large positive definite matrices. In this work, we consider the probability \begin{align*} \mathbb{P}\…

math.PR2020

Gap probabilities in the bulk of the Airy process

Elliot Blackstone, Christophe Charlier, Jonatan Lenells

We consider the probability that no points lie on large intervals in the bulk of the Airy point process. We make a conjecture for all the terms in the asymptotics up to and inc…