activity
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

collaborators

96 papers

math.CA2026

A novel asymptotic technique for integrals involving the Hankel contour and the Bleistein asymptotic formula

A. S. Fokas, J. Lenells

Several important functions, including the gamma function, as well as several infinite sums, admit integral representations involving the Hankel contour. In addition, the large …

math.CA2024

Balayage of measures: behavior near a cusp

Christophe Charlier, Jonatan Lenells

Let be a positive measure supported on a domain . We consider the behavior of the balayage measure near a point at whic…

math.CA2024

Semiclassical limit of a non-polynomial -Askey scheme

Jonatan Lenells, Julien Roussillon

We prove a semiclassical asymptotic formula for the two elements and lying at the bottom of the recently constructed non-polynomial hyperbolic -Askey s…

math.NA2024

Numerical scheme for the solution of the "bad" Boussinesq equation

Christophe Charlier, Daniel Eriksson, Jonatan Lenells

We present a numerical scheme for the solution of the initial-value problem for the ``bad'' Boussinesq equation. The accuracy of the scheme is tested by comparison with exact solit…

math.CA2024

Balayage of measures: behavior near a corner

Christophe Charlier, Jonatan Lenells

We consider the balayage of a measure defined on a domain onto its boundary . Assuming that has a corner of opening at a point for…

math.AP2023

Boussinesq's equation for water waves: asymptotics in Sector I

Christophe Charlier, Jonatan Lenells

In a recent paper, we showed that the large behavior of a class of physically relevant solutions of Boussinesq's equation for water waves is described by ten main asymptoti…