activity
20052026
most citedThe mass-critical nonlinear Schrödinger equation with radial data in dimensions three and higher

75 citations · 633 across the 61 of their papers we have counts for

collaborators

73 papers

math.AP2026

Dispersive decay and scattering for continuum Calogero--Moser models

Rowan Killip, Thierry Laurens, Jason Murphy +1

We prove pointwise decay and scattering for small-mass solutions to the focusing and defocusing continuum Calogero--Moser models under suitable decay assumptions on the initial dat…

math.AP2026

Existence and equicontinuity of solutions to the Kirchhoff--Pohozaev wave equation

Luccas Campos, Rowan Killip, Monica Visan

It was recently discovered by Boiti--Manfrin that a variant of the Kirchhoff wave equation introduced by Pohozaev admits infinitely many conserved quantities. In this paper, we obt…

math.AP2026

Asymptotic stability of Benjamin--Ono multisolitons in

Rana Badreddine, Rowan Killip, Monica Visan

We prove the following dichotomy result for solutions to the Benjamin--Ono equation: On windows traveling at any speed, the solution either converges to zero or to…

math.AP2026

Determination of radial nonlocal nonlinearities from the scattering map

Luccas Campos, Rowan Killip, Jason Murphy +1

We show that the small-data scattering map uniquely determines the nonlinearity for a class of nonlinear Schrödinger equations with radial, Hartree-type nonlinearities. Our assumpt…

math.AP2025

Growth of Fourier--Lebesgue norms for mKdV

Saikatul Haque, Rowan Killip, Monica Visan +1

We demonstrate inflation of Fourier--Lebesgue norms for solutions to the focusing modified Korteweg--de Vries equation posed on the real line. For and all $s\in \mathbb{R…

math.AP2025

Orbital stability of Benjamin--Ono multisolitons

Rana Badreddine, Rowan Killip, Monica Visan

We show that multisoliton solutions to the Benjamin--Ono equation are uniformly orbitally stable in for every . This improves the regular…