报告题目：Bergman and Lipschitz spaces on the unit ball (II)
报告人：朱克和 教授 纽约州立大学 奥尔巴尼校区
摘要：For any real
and p>0 we will define the Bergman space
and the Lipschitz space
on the unit ball. We will then discuss various characterizations, pointwise estimates, Bergman type projections, integral representations, atomic decompositions, duality, and complex interpolation for these spaces.
报告人简介： Kehe Zhu (朱克和) is currently a professor at the State University of New York at Albany. He is also an adjunct professor at Shantou University. He earned his bachelor’s degree in mathematics from the National University of Defense Technology (国防科技大学) and his PhD degree in mathematics from the State University of New York at Buffalo.
Professor Zhu’s research areas are complex analysis and operator theory, including the study of various analytic function spaces (such as Bergman and Lipschitz spaces) and various operators on such spaces (such as Hankel and Toeplitz operators). His publications include over 100 papers and several monographs in these areas.