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20192023
most citedUniqueness of bubbling solutions of mean field equations with non-quantized singularities

7 citations · 7 across the 5 of their papers we have counts for

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math.AP2023

Simple blow-up solutions of singular Liouville equations

Lina Wu

In a recent series of important works \cite{wei-zhang-1,wei-zhang-2,wei-zhang-3}, Wei-Zhang proved several vanishing theorems for non-simple blow-up solutions of singular Liouville…

math.AP2022

Estimates of bubbling solutions of Toda systems at critical parameters-Part 2

Juncheng Wei, Lina Wu, Lei Zhang

In this article we study bubbling solutions of regular Toda systems defined on a Riemann surface. There are two major difficulties corresponding to the profile of bubbling…

math.AP2020

Classification and a priori estimates for the singular prescribing -curvature equation on 4-manifold

Mohameden Ahmedou, Lina Wu, Lei Zhang

On a compact riemannian manifold we consider the prescribed curvature equation defined on with finite singular sources. We first prove a classification theorem…

math.AP2019

Estimates of bubbling solutions of Toda systems at critical parameters-Part 1

Lina Wu, Lei Zhang

For regular Toda systems defined on Riemann surface, we initiate the study of bubbling solutions if parameters are both tending to critical positions: $(ρ_1…

math.AP2019★ 7 cited

Uniqueness of bubbling solutions of mean field equations with non-quantized singularities

Lina Wu, Lei Zhang

For singular mean field equations defined on a compact Riemann surface, we prove the uniqueness of bubbling solutions if some blowup points coincide with bubbling sources. If the s…