activity
20102022
most citedThe global nonlinear stability of Minkowski space for self-gravitating massive fields. The wave-Klein-Gordon model

83 citations · 144 across the 20 of their papers we have counts for

collaborators

23 papers

math.AP2022

Generically sharp decay for quasilinear wave equations with null condition

Shijie Dong, Siyuan Ma, Yue Ma +1

We are interested in the three-dimensional quasilinear wave equations with null condition. Global existence and pointwise decay for this model have been proved in the celebrated wo…

gr-qc2022★ 7 cited

Nonlinear stability of self-gravitating massive fields. A wave-Klein-Gordon model

Philippe G. LeFloch, Yue Ma

Significant advances were made in recent years on the global evolution problem for self-gravitating massive matter in the small-perturbative regime close to Minkowski spacetime. To…

gr-qc2022

Einstein-Klein-Gordon spacetimes in the harmonic near-Minkowski regime

Philippe G. LeFloch, Yue Ma

We study the initial value problem for the Einstein-Klein-Gordon system and establish the global nonlinear stability of massive matter in the near-Minkowski regime when the initial…

math.AP2022★ 1 cited

Global Behavior of Small Data Solutions for The 2D Dirac-Klein-Gordon Equations

Shijie Dong, Kuijie Li, Yue Ma +1

In this paper, we are interested in the two-dimensional Dirac-Klein-Gordon system, which is a basic model in particle physics. We investigate the global behaviors of small data sol…

math.AP2022★ 1 cited

Nonlinear stability of the totally geodesic wave maps in non-isotropic manifolds

Senhao Duan, Yue Ma, Weidong Zhang

In this article we investigate a type of totally geodesic map which has its image being a geodesic in an anisotropic Riemannian manifold. We consider its nonlinear stability among…

math.AP2022★ 1 cited

Asymptotic behavior of 2D Wave-Klein-Gordon coupled system under null condition

Shijie Dong, Yue Ma, Xu Yuan

We study the 2D coupled wave-Klein-Gordon systems with semi-linear null nonlinearities and . The main result states that the solution to the 2D coupled systems exists…