activity
20102026
most citedTime quasi-periodic gravity water waves in finite depth

154 citations · 324 across the 22 of their papers we have counts for

collaborators

25 papers

math.AP2026

Controllability for 2D water waves: effects of bottom topography and constant vorticity

E. Haus, S. Pasquali

In this paper we consider two-dimensional water waves, under the action of gravity and surface tension. We prove a controllability result for irrotational waves in a fluid domain w…

math.DS2026

On the integrability of the Kirchhoff-Pohozaev equation on tori

Dario Bambusi, Emanuele Haus, Simone Marrocco +1

In this paper we study the Kirchhoff-Pohozaev equation introduced in \cite{P2} and its constants of motion (see \cite{BoitiManfrin2025}, \cite{BoitiManfrin2026}) on dimensional…

math.AP2026

Quasilinear normal form for the Kirchhoff-Poho{\v z}aev equation

Emanuele Haus, Simone Marrocco

On the -dimensional torus , we consider the Kirchhoff-Poho{\v z}aev equation, which is the only Kirchhoff-type equation known to admit global solutions for small i…

math.DS2025

On the reducibility of the 1d quantum harmonic oscillator with a quasi-periodic bounded potential

Emanuele Haus, Zhiqiang Wang

Using the decay along the diagonal of the matrix representing the perturbation with respect to the Hermite basis, we prove a reducibility result in for the one-di…

math.AP2023

Effective chaos for the Kirchhoff equation on tori

Pietro Baldi, Filippo Giuliani, Marcel Guardia +1

We consider the Kirchhoff equation on tori of any dimension and we construct solutions whose Sobolev norms oscillates in a chaotic way on certain long time scales. The chaoticity i…

math.AP2022★ 1 cited

Reducibility and nonlinear stability for a quasi-periodically forced NLS

Emanuele Haus, Beatrice Langella, Alberto Maspero +1

Motivated by the problem of long time stability vs. instability of KAM tori of the Nonlinear cubic Schrödinger equation (NLS) on the two dimensional torus $\mathbb T^2:= (\mathbb R…