activity
20172022
most citedSolutions for biharmonic equations with steep potential wells

1 citations · 1 across the 9 of their papers we have counts for

collaborators

9 papers

math.AP2022

Unified results of compactness and existence for prescribing fractional -curvatures problem

Yan Li, Zhongwei Tang, Heming Wang +1

In this paper we study the problem of prescribing fractional -curvature of order for a conformal metric on the standard sphere $\Sn$ with and . Compa…

math.AP2022

Uniqueness of positive solutions to the higher order Brezis-Nirenberg problem

Zhongwei Tang, Ning Zhou

In this paper, we study the higher order Brezis-Nirenberg problem under the Navier boundary condition \be\label{eq} \begin{cases} (-Δ)^m u=\varepsilon u+u^{p} & \text { in }\, Ω, \…

math.AP2022

A weighted Sobolev-Poincaré type trace inequality on Riemannian manifolds

Zhongwei Tang, Ning Zhou

Given a smooth compact -dimensional Riemannian manifold with boundary . Let be a defining function of and . In this paper we study a…

math.AP2022

Compactness and existence results of the prescribing fractional -curvatures problem on

Yan Li, Zhongwei Tang, Ning Zhou

This paper is devoted to establishing the compactness and existence results of the solutions to the prescribing fractional -curvatures problem of order on -dimensional s…

math.AP2022

New existence results for prescribed fractional -curvatures problem on under pinching conditions

Zhongwei Tang, Ning Zhou

In this paper we study the prescribed fractional -curvatures problem of order on the -dimensional standard sphere , where , $σ\in(0,\frac…

math.AP2022

On a Fractional Nirenberg problem involving the square root of the Laplacian on

Yan Li, Zhongwei Tang, Ning Zhou

In this paper, we are devoted to establishing the compactness and existence results of the solutions to the fractional Nirenberg problem for when the prescribing $σ…