报告题目：Effective reduction of high-dimension systems via normally hyperbolic invariant manifolds theory

报告人：陈双 博士后  华中科技大学

2018年获四川大学理学博士，师从张伟年教授，研究方向为微分方程与动力系统。2018年7月至今在华中科技大学数学与统计学院从事博士后研究，合作导师段金桥教授。

报告时间：2019年12月21日10:00-10:40

报告地点：知新楼B1032

报告摘要：In this talk, I first introduce some results on the normally hyperbolic invariant manifolds theory, which was laid by Fenichel's series works. Then we apply it to reduce a three-dimensional system modeling the circadian rhythm in Drosophila. After establishing the existence of a compact attractor in the region with biological meaning, under the assumption that the dimerization reactions are fast, we reduce this three-dimensional system to a simpler two-dimensional system on the persistent normally hyperbolic slow manifold.

邀请人：司文