activity
20092020
most citedUniversal bounds on eigenvalues of the buckling problem on spherical domains

18 citations · 20 across the 9 of their papers we have counts for

collaborators

9 papers

math.DG2020

On the mean curvature flow of submanifolds in the standard Gaussian space

An-Min Li, Xingxiao Li, Di Zhang

In this paper, we study the regular geometric behavior of the mean curvature flow (MCF) of submanifolds in the standard Gaussian metric space $({\mathbb R}^{m+p},e^{-|x|^2/m}\ol g)…

math.DG2018★ 1 cited

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

Guangyue Huang, Yu Chen, Xingxiao Li

In this paper, we consider some rigidity results for the Einstein metrics as the critical points of some known quadratic curvature functionals on complete manifolds, characterized…

math.DG2018

Equiaffine isoparametric functions and their regular level hypersurfaces

Xingxiao Li, Wenjing Hao

In this paper, we introduce and study the locally strongly convex equiaffine isoparametric hypersurfaces and equiaffine isoparametric functions on the affine space . Motiv…

math.DG2018

The blow-up of the conformal mean curvature flow

Xingxiao Li, Di Zhang

In this paper, we introduce and study the conformal mean curvature flow of submanifolds of higher codimension in the Euclidean space $\bbr^n$. This kind of flow is a special case o…

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.DG2013

On the symmetric equiaffine hyperspheres and the minimal symmetric Lagrangian submanifolds

Xingxiao Li

In this paper, a correspondence via duality is established between the set of locally strongly convex symmetric equiaffine hyperspheres and the set of minimal symmetric Lagrangian…