8 citations · 21 across the 10 of their papers we have counts for
10 papers
A Loewner-Nirenberg phenomena for Ricci flow on compact manifolds with boundary.II
Gang Li
This is a continuation of the research in [16]. Let be a closed geodesic -ball in the hyperbolic space . Let be a posit…
A Loewner-Nirenberg phenomena for Ricci flow on compact manifolds with boundary
Gang Li
In this paper, we show that starting from a geodesic ball in , for , with prescribed non-decreasing rotationally symmetric mean curvat…
A flow approach to the generalized Loewner-Nirenberg problem of the -Ricci equation
Gang Li
We introduce a flow approach to the generalized Loewner-Nirenberg problem of the -Ricci equation on a compact manifold with boundary. We prove that for…
Two flow approaches to the Loewner-Nirenberg problem on manifolds
Gang Li
We introduce two flow approaches to the Loewner--Nirenberg problem on comapct Riemannian manifolds with boundary and establish the convergence of the corresponding Cauchy…
Nonhomogeneous Dirichlet problems without the Ambrosetti-Rabinowitz condition
Gang Li, Vicenţiu D. Rădulescu, Dušan D. Repovš +1
We consider the existence of solutions of the following -Laplacian Dirichlet problem without the Ambrosetti-Rabinowitz condition: $-\mbox{div}(|\nabla u|^{p(x)-2}\nabla u)=f(…
On Uniqueness And Existence of Conformally Compact Einstein Metrics with Homogeneous Conformal Infinity
Gang Li
In this paper we show that for a generalized Berger metric on close to the round metric, the conformally compact Einstein (CCE) manifold with $(S^3, [\hat{…
On Uniqueness of Conformally Compact Einstein Metrics with Homogeneous Conformal Infinity
Gang Li
In this paper we show that for a Berger metric on , the non-positively curved conformally compact Einstein metric on the -ball with as…
A compactness theorem on Branson's -curvature equation
Gang Li
Let be a closed Riemannian manifold of dimension . Assume that is not conformally equivalent to the round sphere. If the scalar curvature and the $…
Gap phenomena and curvature estimates for Conformally Compact Einstein Manifolds
Gang Li, Jie Qing, Yuguang Shi
In this paper we first use the result in to remove the assumption of the boundedness of Weyl curvature in the gap theorem in and then obtain a gap theorem for a…
Constant Q-curvature metrics near the Hyperbolic metric
Gang Li
Let be a Poincar-Einstein manifold with a smooth defining function. In this note, we prove that there are infinitely many asymptotically hyperbolic metr…