Boundary Estimates for solutions of the Monge-Ampere equation satisfying Dirichlet-Neumann type conditions in annular domains
- Resource Type
- Working Paper
- Authors
- Espin, Tim; Karakhanyan, Aram
- Source
- Subject
- Mathematics - Analysis of PDEs
- Language
We consider smooth solutions to the Monge-Amp`ere equation subject to mixed boundary conditions on annular domains. We establish global $C^2$ estimates when the boundary of the domain consists of two smooth strictly convex closed hypersurfaces.