Orateur
Louise Gassot
(CNRS et Université de Rennes)
Description
We discuss the soliton resolution conjecture for the Benjamin-Ono equation on the line. More precisely, we show that for a general class of initial data, the solution can be decomposed as a sum of soliton solutions, a radiative term, and a small remainder term, when time goes to infinity. The proof lies on an explicit formula derived by Gérard in 2023. This is a joint work with P. Gérard and P. D. Miller.