activity
20152025
most citedAlmost global well-posedness for quasilinear strongly coupled wave-Klein-Gordon systems in two space dimensions

8 citations · 11 across the 4 of their papers we have counts for

collaborators

6 papers

math.AP2025

Wave turbulence for a semilinear Klein-Gordon system

Anne-Sophie de Suzzoni, Annalaura Stingo, Arthur Touati

In this article we consider a system of two Klein-Gordon equations, set on the -dimensional box of size , coupled through quadratic semilinear terms of strength …

gr-qc2023

The global stability of the Kaluza-Klein spacetime

Cécile Huneau, Annalaura Stingo, Zoe Wyatt

In this paper we show the classical global stability of the flat Kaluza-Klein spacetime, which corresponds to Minkowski spacetime in $\m R^{1+4}$ with one direction compactified on…

math.AP2021★ 3 cited

Global well-posedness for a system of quasilinear wave equations on a product space

Cécile Huneau, Annalaura Stingo

We consider a system of quasilinear wave equations on the product space , which we want to see as a toy model for Einstein equations with addit…

math.AP2019★ 8 cited

Almost global well-posedness for quasilinear strongly coupled wave-Klein-Gordon systems in two space dimensions

Mihaela Ifrim, Annalaura Stingo

We prove almost global well-posedness for quasilinear strongly coupled wave-Klein-Gordon systems with small and localized data in two space dimensions. We assume only mild decay on…

math.AP2018

Global existence of small amplitude solutions for a model quadratic quasi-linear coupled wave-Klein-Gordon system in two space dimension, with mildly decaying Cauchy data

Annalaura Stingo

The aim of this paper is to study the global existence of solutions to a coupled wave-Klein-Gordon system in space dimension two when initial data are small, smooth and mildly deca…

math.AP2015

Global existence and asymptotics for quasi-linear one-dimensional Klein-Gordon equations with mildly decaying Cauchy data

Annalaura Stingo

Let u be a solution to a quasi-linear Klein-Gordon equation in one-space dimension, \partial\partial\partial\partial\partial$^…