报告题目：

Monge-Ampere singular integral operators acting on Hardy spaces and their duals

报 告 人：

林钦诚 教授（台湾中央大学）

报告时间：

2018年06月29日 16:00--17:00

报告地点：

理学院东北楼一楼报告厅（110）

报告摘要：

We study the Hardy spaces $H^p_{Cal F}$ associated with a family $Cal F$ of sections which is closely related to the Monge-Amp`ere equation. We characterize the dual spaces of $H^p_{Cal F}$, which can be realized as Carleson measure spaces, Campanato spaces, and Lipschitz spaces. Then we prove that Monge-Amp`ere singular operators are bounded on both $H^p_{Cal F}$ and their dual spaces.