报告人：叶芳琴博士 (汕头大学)
报告时间：2020年9月2日（周三）上午10：00-10：30
线上报告：腾讯会议 会议ID： 474 326 412
报告摘要：For $0<1 $, let $\lambda\subset \mathbb{d}$ be a separated sequence such that $\sum_{z_n\in \lambda}(1-|z_n|)^s \delta_{z_n}$ is an $s$-carleson measure. in this talk, we show that there exist certain analytic functions $a$ such that the second order complex differential equation $f''+af="0$" admits a nontrivial solution $f$ whose zero-sequence is $\lambda$, where the solution $f$ belongs to some mobius invariant function spaces. we strengthen a result in the literature before.
