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厦门大学数学科学学院数学与应用数学系导师介绍:丁昌明

作者:聚创厦大考研网-小厦老师 点击量: 1208 发布时间: 2018-08-03 16:58 微信号: H17720740258



丁昌明,博士后,教授。
系别:
数学与应用数学系
办公室:B509
教师:丁昌明
职称:教授
职务:教师
Phone:2580678

Email:cding a xmu.edu.cn

研究方向:

Dynamical Systems


英文专著:《Stabilities in Dynamical Systems》, 科学出版社, 2008。
发表的第一篇论文:一个分段线性的平面迭代映射,

科学通报,1986,31(16):1226-1229.


发表论文MathSciNet,近年主要有:

发表论文MathSciNet,近年主要有

1. Chain prolongation and chain stability, Nonlinear Analysis,  2008.

2.  Near Periodicity and Zhukovskij Stability, Publi. Math., 2008.

3.  Intertwined Basins of Attraction in Planar Systems, Inter. J. Bifur. Chaos, 2009.

4. Chain Stability of Closed sets, Houston J. Math., 2010.

5. Intertwined Basins of Attraction, IJBC, 2012.

6. Two characteristics of planar intertwined basins of attraction,Chaos, Solitons & Fractals, 2012.

7On the Limit Set Maps in Semidynamical Systems, Georgian Math. J., 2012

8Lyapunov Quasi-stable Trajectories, Fund. Math., 220 (2013), 139-154.

9. Limit Set Maps in Impulsive Semidynamical Systems, J. Dynam. Control Sys. 2014.

10. Limit sets in impulsive semidynamical systems, Topol. Meth. Nonlinear Anal.,43(2014), 97-115.

11. A predator-prey model with state dependent impulsive effects, Ann. Polon. Math., 111(3), 2014, 297-308.

12. A predator-prey model of Holling-type II with state dependent impulsive effects, Topol. Meth. Nonlinear Anal., 46(2015), 247-259.

13. Recurrence and LaSalle invarience principle, Systems & Control Letters, 93(2016), 64-68.

14. Prolongational centers and their depthsFund. Math., 234 (2016), 287-296.

15. Poincare Recurrence Theorem in Impulsive SystemsTopol. Meth. Nonlinear Anal., 49(2017), 577-585.

16. Zhukovskij Quasi-stable Orbits of Impulsive Dynamical SystemsQualitative Theory. Dyna. Sys. 16(2017), 635-643.

17. Generalized Recurrence in Impulsive Semidynamical SystemsTopol. Meth. Nonlinear Anal., 50(2017), 217-229.



E-mailcding a xmu.edu.cn  Phone0592-2580678


2017年第二学期教学工作:
1. 数学分析(答疑QQ群517170427)
2. 概率论      (答疑QQ群248954428)


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