报告题目：The Finite Difference Method for Fractional Parabolic Equation with Fractional Laplacian

报告人： 李常品教授（上海大学）

报告时间地点：2017.11.3（周五）下午16:00-18:00，理科楼112

Abstract:

In this talk, we present the finite difference method for fractional parabolic equation with fractional Laplacian, where the time derivative is the Caputo derivative with derivative order in (0, 1) and the spatial derivative in the fractional Laplacian. Stability, convergence, and error estimate are displayed. And the illustrative examples are provided which support the theoretical analysis.

李常品教授简介：1998年获上海大学计算数学专业博士学位，随后留校任教，2007年任教授、博士生导师。其主要研究方向为：分数阶偏微分方程数值计算等。在Appl Numer Math、Fract Calc App Anal、J Comput Phys、J Sci Comput、Numer Methods PDE、SIAM J Numer Anal、SIAM J Sci Comput等SCI杂志上发表近100篇文章，SCI他引近3600次，ESI高被引论文11篇。他现任Fractional Calculus and Applied Analysis、Int J Comput Math等SCI杂志编委，任德国德古意特出版社系列丛书“应用科学和工程中的分数阶微积分”主编(Editor-in-chief and founding editor of the book series: Fractional Calculus in Applied Sciences and Engineering, De Gruyter, Germany )。