Xiangwen Zhang

most citedThe

C^{2, α}

estimate of complex Monge-Ampere equation

4 citations · 7 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2011★ 3 cited

Measure Estimates, Harnack Inequalities and Ricci Lower Bound

Yu Wang, Xiangwen Zhang

On a Riemannian metric-measure space, we establish an Alexandrov-Bakelman-Pucci type measure estimate connecting Bakry-Émery Ricci curvature lower bound, modified Laplacian and the…

math.CV2010★ 4 cited

The $C^{2, α}$ estimate of complex Monge-Ampere equation

Slawomir Dinew, Xi Zhang, Xiangwen Zhang

We prove that any $C^{1, 1}$ solution to complex Monge-Ampère equation $d e t (u_{i j ˉ}) = f$ with $0 < f \in C^{α}$ is in $C^{2, α}$ for $α \in (0, 1)$ .

Measure Estimates, Harnack Inequalities and Ricci Lower Bound

The C2,α estimate of complex Monge-Ampere equation

The $C^{2, α}$ estimate of complex Monge-Ampere equation