Hong Zhang

activity

20152021

most citedNeumann problem for non-divergence elliptic and parabolic equations with BMO

_{x}

coefficients in weighted Sobolev spaces

3 citations · 6 across the 4 of their papers we have counts for

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3 papers · 1 filter

math.AP2019★ 3 cited

Bubbling of the prescribed $Q$ -curvature equation on $4$ -manifolds in the null case

Quôc Anh Ngô, Hong Zhang

Analog to the classical result of Kazdan-Warner for the existence of solutions to the prescribed Gaussian curvature equation on compact 2-manifolds without boundary, it is widely k…

math.AP2017

Scalar curvature flow on S^n to a prescribed sign-changing function

Hong Zhang

In this paper, we consider the problem of prescribing scalar curvature on n-sphere. Assume that the candidate curvature function $f$ , which is allowed to change sign, satisfies som…

math.AP2015★ 3 cited

Neumann problem for non-divergence elliptic and parabolic equations with BMO $_{x}$ coefficients in weighted Sobolev spaces

Hongjie Dong, Doyoon Kim, Hong Zhang

We prove the unique solvability in weighted Sobolev spaces of non-divergence form elliptic and parabolic equations on a half space with the homogeneous Neumann boundary condition.…

Bubbling of the prescribed Q-curvature equation on 4-manifolds in the null case

Scalar curvature flow on S^n to a prescribed sign-changing function

Neumann problem for non-divergence elliptic and parabolic equations with BMOx​ coefficients in weighted Sobolev spaces

Bubbling of the prescribed $Q$ -curvature equation on $4$ -manifolds in the null case

Neumann problem for non-divergence elliptic and parabolic equations with BMO $_{x}$ coefficients in weighted Sobolev spaces