activity
20172021
most citedNon-axially symmetric solutions of a mean field equation on

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

collaborators

5 papers

math.AP20211 cited

Improved Beckner's inequality for axially symmetric functions on

Changfeng Gui, Yeyao Hu, Weihong Xie

In this article we present various uniqueness and existence results for Q-curvature type equations with a Paneitz operator on $\s^n$ in axially symmetric function spaces. In partic…

math.AP2021

Improved Beckner's inequality for axially symmetric functions on

Changfeng Gui, Yeyao Hu, Weihong Xie

We show that axially symmetric solutions on to a constant -curvature type equation (it may also be called fourth order mean field equation) must be constant, prov…

math.AP2020

On stable and finite Morse index solutions of the nonlocal Hénon-Gelfand-Liouville equation

Mostafa Fazly, Yeyao Hu, Wen Yang

We consider the nonlocal Hénon-Gelfand-Liouville problem for every , and . We prove a monotonici…

math.AP2019

Mean field equations on tori: existence and uniqueness of evenly symmetric blow-up solutions

Daniele Bartolucci, Changfeng Gui, Yeyao Hu +2

We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that solutions blowing-up at the same non-degenerate blow-up set are unique. On the ot…

math.AP20173 cited

Non-axially symmetric solutions of a mean field equation on

Changfeng Gui, Yeyao Hu

We prove the existence of a family of blow-up solutions of a mean field equation on sphere. The solutions blow up at four points where the minimum value of a potential energy funct…