First boundary value problem for affine maximal surface equation
来源：
发布时间：2026-07-13
报告时间：- 2026年7月17日（周五）下午16：00-17：30
- 报告地点：
- 国交二号楼315会议室
- 报告人：
- 汪徐家
- 报告人单位：
- 西湖大学
- 邀请人：
- 唐岚
- 摘要：
- In this talk, we discuss the interior regularity of solutions to the first boundary value problem for the affine maximal surface equation. This equation arises as the Euler–Lagrange equation of the affine volume functional. It is a fourth-order PDE, can be formulated as a system of two second-order PDEs, one is the linearized Monge–Ampere equation and the other one is the standard Monge–Ampere equation. The study of the affine maximal surface equation is closely connected to the theory of the Monge–Amp`ere equation.
汪徐家（西湖大学）
