1 citations · 1 across the 6 of their papers we have counts for
7 papers
Gravitational Radiation Coupled to a real massive scalar Field
Yue Ma, Xianghao Wu, Weidong Zhang
We study the asymptotic behavior of small-data global solutions to the Einstein--Klein--Gordon system with a positive-mass real scalar field in wave gauge. We show that the lineari…
Generically sharp decay and blowing up at infinity for a weak null wave system
Shijie Dong, Siyuan Ma, Yue Ma +1
We study a system of semilinear wave equations satisfying the weak null condition, which can be regarded as a simplified model for the Einstein vacuum equations. The main objective…
The global nonlinear stability of Minkowski spacetime with self-gravitating massive Dirac fields
Philippe G. LeFloch, Yue Ma, Weidong Zhang
We consider the Einstein-Dirac system for a massive field, which describes the evolution of self-gravitating massive spinor fields, and we investigate the global evolution problem,…
A non-linear damping structure and global stability of wave-Klein-Gordon coupled system in
Yue Ma, Weidong Zhang
This paper establishes the global existence of solutions for a class of wave-Klein-Gordon coupled systems with specific nonlinearities in 3+1-dimensional Minkowski spacetime. The s…
A rigidity property for a type of wave-Klein-Gordon system
Yan-Tao Li, Yue Ma
In this paper we investigate the rigidity property of a wave component coupled in a wave-Klein-Gordon system. We prove that when the radiation field of the wave component vanishes…
The Euclidean-hyperboloidal foliation method. Application to f(R) modified gravity
Philippe G. LeFloch, Yue Ma
This paper is a part of a series devoted to the Euclidean-hyperboloidal foliation method introduced by the authors for investigating the global existence problem associated with no…
Li-Yau Inequality and Liouville Property to a Semilinear Heat Equation on Riemannian Manifolds
Huan-Jie Chen, Shi-Zhong Du, Yue-Xiao Ma
This work deals with the Entire solutions of a nonlinear equation. The first part of this paper is devoted to investigation of the Liouville property on compact manifolds, which ex…