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20022026
most citedAsymptotic expansions of solutions of the Yamabe equation and the -Yamabe equation near isolated singular points

7 citations · 38 across the 28 of their papers we have counts for

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math.DG2019★ 7 cited

Asymptotic expansions of solutions of the Yamabe equation and the -Yamabe equation near isolated singular points

Qing Han, Xiaoxiao Li, Yichao Li

We study asymptotic behaviors of positive solutions to the Yamabe equation and the k-Yamabe equation near isolated singular points and establish expansions up to arbitrary order…

math.DG2018

An invariant related to the existence of conformally compact Einstein fillings

Matthew J. Gursky, Qing Han, Stephan Stolz

We define an invariant for compact spin manifolds of dimension equipped with a metric of positive Yamabe invariant on its boundary. The vanishing of this invariant is…

math.DG2017★ 1 cited

On The Negativity of Ricci Curvatures of Complete Conformal Metrics

Qing Han, Weiming Shen

A version of the singular Yamabe problem in bounded domains yields complete conformal metrics with negative constant scalar curvatures. In this paper, we study whether these metric…

math.DG2017

Poincaré-Einstein metrics and Yamabe invariants

Matthew J. Gursky, Qing Han

In this note we prove the existence of infinitely many positive conformal classes on which cannot be the conformal infinity of a Poincaré-Einstein metric on the ball . W…

math.DG2016★ 3 cited

Prescribed Scaler Curvatures for Homogeneous Toric Bundles

Bohui Chen, Qing Han, An-Min Li +2

In this paper, we study the generalized Abreu equation on a Delzant ploytope and prove the existence of the constant scalar metrics of homogeneous toric bun…

math.DG2014★ 3 cited

Compactness of Alexandrov-Nirenberg Surfaces

Qing Han, Jiaxing Hong, Genggeng Huang

We study a class of compact surfaces in introduced by Alexandrov and generalized by Nirenberg and prove a compactness result under suitable assumptions on induced met…