activity
20092022
most citedRigidity of complete Riemannian manifolds with vanishing Bach tensor

4 citations · 7 across the 9 of their papers we have counts for

collaborators

9 papers

math.DG2022

A Reilly type integral formula and its applications

Guangyue Huang, Bingqing Ma, Mingfang Zhu

In this paper, we achieve a Reilly type integral formula associated with the -Laplacian. As its applications, we obtain Heintze-Karcher and Minkowski type inequalities. Furtherm…

math.DG2018

Some rigidity characterizations of Einstein metrics as critical points for quadratic curvature functionals

Bingqing Ma, Guangyue Huang, Jie Yang

We study rigidity results for the Einstein metrics as the critical points of a family of known quadratic curvature functionals involving the scalar curvature, the Ricci curvature a…

math.DG2018★ 1 cited

Rigidity of Einstein metrics as critical points of quadratic curvature functionals on closed manifolds

Bingqing Ma, Guangyue Huang, Xingxiao Li +1

In this paper, we prove some rigidity results for the Einstein metrics as the critical points of a family of known quadratic curvature functionals on closed manifolds, characterize…

math.DG2017

Gradient estimates for a nonlinear elliptic equation on complete Riemannian manifolds

Bingqing Ma, Guangyue Huang, Yong Luo

In this short note, we consider gradient estimates for positive solutions to the following nonlinear elliptic equation on a complete Riemannian manifold: where $c, α…

math.DG2017★ 4 cited

Rigidity of complete Riemannian manifolds with vanishing Bach tensor

Bingqing Ma, Guangyue Huang

For complete Riemannian manifolds with vanishing Bach tensor and positive constant scalar curvature, we provide a rigidity theorem characterized by some pointwise inequalities. Fur…

math.DG2015★ 1 cited

Hamilton-Souplet-Zhang's gradient estimates for two types of nonlinear parabolic equations under the Ricci flow

Guangyue Huang, Bingqing Ma

In this paper, we consider gradient estimates for two type of nonlinear parabolic equations under the Ricci flow: one is the equation with two real con…