29 citations · 63 across the 8 of their papers we have counts for
8 papers
Classification results of Liouville equations and rigidity of Riemannian surfaces
Qianzhong Ou
We study the Liouville equation in a Riemannian surface with nonnegative curvature. Under some asymptotic lower bound assumptions, we class…
Jerison-Lee identity and Semi-linear subelliptic equation on CR manifold
Xi-Nan Ma, Qianzhong Ou, Tian Wu
In the study of the extremal for Sobolev inequality on the Heisenberg group and the Cauchy-Riemann(CR) Yamabe problem, Jerison-Lee found a three-dimensional family of differential…
On the classification of entire solutions to the critical p-Laplace equation
Qianzhong Ou
Under the assumption of finite energy, positive solutions to the critical p-Laplace equation in for have been classified completely by moving plane method.…
Liouville theorem for a class semilinear elliptic problem on Heisenberg group
Xi-nan Ma, Qianzhong Ou
We obtain an entire Liouville type theorem to the classical semilinear subcritical elliptic equation on Heisenberg group. A pointwise estimate near the isolated singularity was als…
On the entire self-shrinking solutions to Lagrangian mean curvature flow II
Rongli Huang, Qianzhong Ou, Wenlong Wang
We show Bernstein type results for the entire self-shrinking solutions to Lagrangian mean curvature flow in . The proofs rely on a priori est…
The interior estimate for prescribed Gauss curvature equation in dimension two
Chuanqiang Chen, Fei Han, Qianzhong Ou
In this paper, we introduce a new auxiliary function, and establish the interior estimate for prescribed Gauss curvature equation in dimension two.
The interior estimate for Monge-Ampere equation in dimension
Chuanqiang Chen, Fei Han, Qianzhong Ou
In this paper, we introduce a new auxiliary function, and establish the interior estimate for Monge-Ampere equation in dimension , which was firstly proved by Heinz \ci…
On the entire self-shrinking solutions to Lagrangian mean curvature flow
RongLi Huang, ZhiZhang Wang
The authors prove that the logarithmic Monge-Ampère flow with uniformly bound and convex initial data satisfies uniform decay estimates away from time . Then applying the deca…