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微分方程, 非线性分析, 系统控制

发布日期:2013-01-10     作者: admin     浏览数:    分享到:

科研团队简介

研究方向:微分方程, 非线性分析, 系统控制
 
研究对象及发展前景
   主要是对非线性微分方程的定性或定量分析和相对应的非线性系统的控制研究 .期望给出一个较为完整的非线性微分方程理论体系 , 并将这些结果应用到实际的控制系统中去。
 
团队成员

教 授:任景莉,贾军国

讲 师:范兆慧,万建军,姚利娜

 
团队成员承担的主要科研项目

三阶非线性常微分方程(系统)的分析与控制,国家自然科学基金面上项目。

 
团队成员发表的主要科研论文
1.(with Zhibo Cheng),  Periodic solutions for generalized high-order neutral differential equation in the critical case, Nonlinear Analysis TMA, 71(2009), 6182-6193.
2.(with W.S. Cheung, P.J.Y. Wong and D.D. Zhao), Multiple positive solutions for discrete non-local BVPs, Journal of Mathematics Analysis and Applications, 330(2007), 900-915.
3.(with L. Guo), An impossibility theorem on sampled-data feedback of uncertain nonlinear systems, Proceeding of ICCA2005,  Hungary, 2005, 51-57.
4.(with W. Ge), An extension of Mawhin’s continuation theorem and its application to BVPs with a p-Laplacian. Nonlinear Analysis TMA 58 (2004), 477--488. 
5.Junguo Jia, et al. Periodic Solutions for Impulsive Delay Differential Equations in the Control Model of Plankton Allelopathy. Chaos Solitons & Fractals ,2007, 32(3): 962-968
6.Jun-guo Jia, MS Wang. Exponential Stability of a Kind of Wave Equa-tion with Boundary Feedback Control. Journal of Applied Mathematics and Computing , 2006, 22(3): 267-276.
7.Lina Yao, H Wang, Robust fault diagnosis for non-Gaussian stochastic systems based on the rational square-root approximation model, Science in China Series F, 2008, 51( 9), 1281-1290.
8.Zhao-Hui Fan, Cheng-Kui Zhang, Attractors for parabolic equations with dynamic boundary conditions, Nonlinear Analysis TMA, 68, (2008), 1723-1732. 

9. Attractors for parabolic equations with dynamic boundary conditions,Nonlinear Analysis: Theory, Methods & Applications, Volume 68, Issue 6, 15 March 2008, Pages 1723-1732Zhao-Hui Fan, Cheng-Kui Zhong

 
团队成员主要获奖情况

贾军国教授为1999年河南省优秀中青年骨干教师。

 

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