Gang Li

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20172026

most citedOn Uniqueness And Existence of Conformally Compact Einstein Metrics with Homogeneous Conformal Infinity

5 citations · 5 across the 4 of their papers we have counts for

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math.DG2026

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 $(M, g_{- 1})$ be a closed geodesic $r_{0}$ -ball in the hyperbolic space $(H^{n}, g_{- 1})$ . Let $m \neq = 1$ be a posit…

math.DG2026

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 $B_{r_{0}} (0)$ in $H^{n}$ , for $n \geq 3$ , with prescribed non-decreasing rotationally symmetric mean curvat…

math.DG2021

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 $(M^{n}, g)$ with boundary and establish the convergence of the corresponding Cauchy…

math.DG2017★ 5 cited

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 $g^$ on $S^{3}$ close to the round metric, the conformally compact Einstein (CCE) manifold $(M, g)$ with $(S^3, [\hat{…