学术报告：Existence and nonexistence to exterior Dirichlet problem for Monge-Ampere equation
发布时间：2018-05-23 浏览次数：357
摘要： A classic theorem of Jorgens, Calabi and Pogorelov states that any classical convex solution of det(D^2u)=1 in Euclidean space
must be a quadratic polynomial. Exterior Dirichlet problem for Monge-Ampere equation with prescribed asymptotic behavior was studied in an earlier work with Caffarelli. In a recent work with Siyuan Lu, we complete the characterization of the existence and nonexistence of solutions in terms of their asymptotic behaviors.
报告人：李岩岩教授（Rutgers University）
时间：2018-5-30 9:00--10:00
地点：雁山校区理2-309