Thierry Laurens

Postdoctoral Assistant Professor

Thierry Laurens

Postdoctoral Assistant Professor

Papers and Preprints

Title Co-authors      Status Download
Sub-critical well-posedness for the intermediate nonlinear Schrödinger equation on the line A. Chapouto
J. Forlano 		Submitted arXiv:2608.06298
Well-posedness for the periodic intermediate nonlinear Schrödinger equation A. Chapouto
J. Forlano 		Submitted arXiv:2605.30657
On the convergence of explicit formulas for L2 solutions to the Benjamin–Ono and continuum Calogero–Moser equations Y. Alama Bronsard Submitted arXiv:2602.19046
On the well-posedness of the intermediate nonlinear Schrödinger equation on the line A. Chapouto
J. Forlano 		Submitted arXiv:2511.00302
Global well-posedness for the ILW equation in Hs(T) for s>−1/2 L. Gassot Submitted arXiv:2506.05149
A-priori estimates for generalized Korteweg–de Vries equations in H−1(R) M. Ifrim Nonlinearity 39 (2026),
no. 3, 035004. 		arXiv:2502.04614
Scaling-critical well-posedness for continuum Calogero–Moser models R. Killip
M. Visan 		Commun. Am. Math. Soc.
5 (2025), 284–320. 		arXiv:2311.12334
Sharp well-posedness for the Benjamin–Ono equation R. Killip
M. Visan 		Invent. Math. 236 (2024),
no. 3, 999–1054. 		arXiv:2304.00124
Multisolitons are the unique constrained minimizers of the KdV conserved quantities Calc. Var. Partial Differential
Equations 62 (2023), no. 7, 192–231. 		arXiv:2206.09050
KdV on an incoming tide Nonlinearity 35 (2022),
no. 1, 343–387. 		arXiv:2104.11748
Global well-posedness for H−1(R) perturbations of KdV with exotic spatial asymptotics Comm. Math. Phys. 397
(2023), no. 3, 1387–1439. 		arXiv:2104.11346