勷勤数学•专家报告-何清友

勷勤数学•专家报告


题      目:Some progress on a two-dimensional Fokker-Planck equation with partial diffusion arising in neuroscience


报  告  人: 何清友 博士  (邀请人:罗天文)

                                   法国索邦大学


时      间: 6月23日  10:00-11:00

          

地     点:数科院西楼114


报告人简介:

       何清友博士毕业于首都师范大学,现在法国索邦大学做博士后。从事趋化模型的不可压缩极限,反应扩散型自由边界问题的正则性,以及神经元模型的定性行为等方向的PDE研究,完成的工作部分已发表在JFA,SIMA,M3AS等著名期刊上。



摘      要:

       The nontrivial interplay between the membrane potential x and the adaptation current y constitutes a key interaction mechanism in realistic neural populations. This mechanism gives rise to a mean-field continuum model described by a two-dimensional Fokker–Planck equation, which features partial diffusion, unbounded cross-drift, pulse-reset dynamics, jump processes, and complex boundary conditions. In this talk, I will present some recent progress on this problem.

       


          欢迎老师、同学们参加、交流!