most citedCompletion of the Proof of the Geometrization Conjecture

65 citations · 75 across the 2 of their papers we have counts for

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math.DG200865 cited

Completion of the Proof of the Geometrization Conjecture

John Morgan, Gang Tian

This article is a sequel to the book `Ricci Flow and the Poincare Conjecture' by the same authors. Using the main results of that book we establish the Geometrization Conjecture fo…

math.DG200810 cited

Geometric Structures of Collapsing Riemannian Manifolds I

Aaron Naber, Gang Tian

Let (M^n_i,g_i,p_i) be a sequence of smooth pointed complete n-dimensional Riemannian Manifolds with uniform bounds on the sectional curvatures and let (X,d,p) be a metric space su…

math.DG20081 cited

Canonical measures and Kahler-Ricci flow

Jian Song, Gang Tian

We show that the Kahler-Ricci flow on an algebraic manifold of positive Kodaira dimension and semi-ample canonical line bundle converges to a unique canonical metric on its canonic…

math.DG20075 cited

Translating solutions to Lagrangian mean curvature flow

André Neves, Gang Tian

We prove some non-existence theorems for translating solutions to Lagrangian mean curvature flow. More precisely, we show that translating solutions with an bound on the mean…

math.DG2007

Existence and Uniqueness of constant mean curvature foliation of asymptotically hyperbolic 3-manifolds II

Andre Neves, Gang Tian

In a previous paper, the authors showed that metrics which are asymptotic to Anti-de Sitter-Schwarzschild metrics with positive mass admit a unique foliation by stable spheres with…

math.DG20072 cited

A uniform L^{\infty} estimate for complex Monge-Ampere equations

Slawomir Kolodziej, Gang Tian

We prove uniform sup-norm estimates for the Monge-Ampere equation with respect to a family of Kahler metrics which degenerate towards a pull-back of a metric from a lower dimension…