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20122021
most citedStrichartz estimates for the Klein-Gordon equation in a conical singular space

1 citations · 1 across the 4 of their papers we have counts for

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math.AP2021

Large time well posedness for a Dirac--Klein-Gordon system

Federico Cacciafesta, Anne-Sophie de Suzzoni, Long Meng +1

In this paper we prove well posedness for a system coupling a nonlinear Dirac with a Klein-Gordon equation that represents a toy model for the Helium atom with relativistic correct…

math.AP2020

Singularities in the weak turbulence regime for the quintic Schrödinger equation

Anne-Sophie de Suzzoni

In this paper, we discuss the problem of derivation of kinetic equations from the theory of weak turbulence for the quintic Schrödinger equation. We study the quintic Schrödinger e…

math.AP20201 cited

Strichartz estimates for the Klein-Gordon equation in a conical singular space

Jonathan Ben-Artzi, Federico Cacciafesta, Anne-Sophie de Suzzoni +1

Consider a conical singular space with the metric , where the cross section is a compact -dimensional closed Riemanni…

math.AP2020

Stability of Steady States for Hartree and Schrodinger Equations for Infinitely Many Particles

Charles Collot, Anne-Sophie de Suzzoni

We prove a scattering result near certain steady states for a Hartree equation for a random field. This equation describes the evolution of a system of infinitely many particles. I…

math.AP2019

Strichartz estimates for the Dirac equation on spherically symmetric spaces

Federico Cacciafesta, Anne-Sophie de Suzzoni

We prove local in time Strichartz estimates for the Dirac equation on spherically symmetric manifolds. As an application, we give a result of local well-posedness for some nonlinea…

math.AP2018

Stability of equilibria for a Hartree equation for random fields

Charles Collot, Anne-Sophie de Suzzoni

We consider a Hartree equation for a random variable, which describes the temporal evolution of infinitely many Fermions. On the Euclidean space, this equation possesses equilibria…