STABILITY OF SINGULAR UNCERTAIN DIFFERENTIAL SYSTEMS WITH MULTIPLE TIME-VARYING DELAYS 被引量：3

STABILITY OF SINGULAR UNCERTAIN DIFFERENTIAL SYSTEMS WITH MULTIPLE TIME-VARYING DELAYS

导出

摘要 The stability of singular uncertain differential systems with multiple time-varying delays is discussed, and many results on this are obtained. The stability of singular uncertain differential systems with multiple time-varying delays is discussed, and many results on this are obtained.

作者 Xiaojia Wang (Institute of Computer Network System, Dept. of Math., Hefei University of Technology, Hefei 230009 ) Wei Jiang (School of Mathematical Sciences, Anhui University, Hefei 230039)

出处《Annals of Differential Equations》 2009年第4期443-452,共10页 微分方程年刊（英文版）

基金 supported by the National Natural Science Foundation of China(No.70631003, No.90718037) Foundation for the Doctoral Program of MOE (No.200803590007)

关键词 SINGULAR uncertain differential systems multiple time-varying delays singular uncertain differential systems multiple time-varying delays

分类号 O175 [理学—基础数学]

引文网络
相关文献

参考文献1

1蒋威,郑祖庥.The Algebraic Criteria for the All-delay Stabilityof Two-dim ensional Degenerate Differential System swith Delay[J].Chinese Quarterly Journal of Mathematics,1998,13(1):87-93. 被引量：12

二级参考文献5

1蒋威，安徽大学96年科学月论文集，1996年，310页
2郑祖庥，泛函微分方程理论，1994年
3Zhang Jinshui，Singular system economic control theory （in Chinese），1990年
4Huang Wengzhang，Chin Ann Math B，1984年，4期，711页
5蒋威，Ann Difer Equ

共引文献11

1杜珺,蒋威.一类含时变分布时滞的退化中立型系统的鲁棒稳定性(英文)[J].数学研究,2009,42(1):20-29. 被引量：2
2Du Jun1,2, Jiang Wei1, Zhou Guifang1 (1. School of Mathematical Science, Anhui University, Hefei 230039,2. Dept. of Math. and Computational Science, Huainan Normal University, Huainan 232001, Anhui).ROBUST STABILITY FOR DEGENERATE NEUTRAL SYSTEMS WITH MIXED TIME-VARYING DELAYS[J].Annals of Differential Equations,2009,25(1):32-38.
3Zhang Hai~(1,2) Li Xiaoyan~1 Jiang Wei~1 (1.School of Math.and Computation Science,Anhui University,Hefei 230039,2.School of Math.and Computation Science,Anqing Teachers College,Anqing 236011,Anhui).THE ALL-DELAY STABILITY OF DEGENERATE DIFFERENTIAL SYSTEMS WITH DELAY[J].Annals of Differential Equations,2008,24(1):100-104. 被引量：3
4Zhang Hai1,2, Jiang Wei1 (1. School of Mathematical Sciences, Anhui University, Hefei 230039,2. School of Math. and Computation Sci., Anqing Teachers College, Anqing 246011, Anhui).STABILITY OF TIME VARYING SINGULAR DIFFERENTIAL SYSTEMS WITH DELAY[J].Annals of Differential Equations,2008,24(4):484-489. 被引量：1
5蒋威.非线性退化时滞微分控制系统的函数能控性[J].数学学报（中文版）,2006,49(5):1153-1162. 被引量：1
6Xiaomei ZHANG,Yufan ZHENG,Guoping LU.Stochastic stability of networked control systems with network-induced delay and data dropout[J].控制理论与应用（英文版）,2008,6(4):405-409. 被引量：3
7蒋威,郑祖庥.退化时滞微分系统的通解[J].数学学报（中文版）,1999,42(5):769-780. 被引量：17
8蒋威,郑祖庥.The Solvability of the Degenerate Differential Systems with Delay[J].Chinese Quarterly Journal of Mathematics,2000,15(3):1-7. 被引量：5
9蒋威.时变退化时滞微分系统的变易公式[J].数学年刊（A辑）,2003,24(2):161-166. 被引量：10
10蒋威.一类具独立子系统的退化时滞控制系统的能控性[J].应用数学和力学,2003,24(6):624-630. 被引量：4

同被引文献9

1王晓佳,蒋威.退化时滞中立型微分系统的特征根分布与指数稳定[J].应用数学,2010,23(1):138-144. 被引量：3
2楚天广,王照林.时滞系统的实用稳定性和Liapunov稳定性[J].力学学报,1996,28(2):200-206. 被引量：2
3王晓佳,张永军,蒋威.一类中立型方程的渐近稳定性[J].合肥工业大学学报（自然科学版）,2007,30(7):912-914. 被引量：2
4王晓佳.广义时滞微分方程的渐近稳定性和数值分析[J].数学理论与应用,2008,28(4):13-16. 被引量：6
5王晓佳,杨善林.变时滞的退化滞后型微分系统的稳定性[J].数学的实践与认识,2010,40(8):196-201. 被引量：3
6王晓佳,蒋威.多时滞微分方程数值稳定性[J].应用数学与计算数学学报,2010,24(1):93-98. 被引量：1
7WANG Xiaojia YANG Shanlin DING Jing WANG Haijiang.Dynamic GM（1,1） Model Based on Cubic Spline for Electricity Consumption Prediction in Smart Grid[J].China Communications,2010,7(4):83-88. 被引量：10
8王晓佳.变时滞区间中立型系统的稳定性新判据[J].黑龙江大学自然科学学报,2011,28(1):34-39. 被引量：1
9王晓佳.退化时滞中立型微分系统解的存在唯一性及指数估计(英文)[J].应用数学,2011,24(2):384-390. 被引量：2

引证文献3

1王晓佳.退化时滞中立型微分系统解的存在唯一性及指数估计(英文)[J].应用数学,2011,24(2):384-390. 被引量：2
2王晓佳.一类复杂时滞系统的λ实用稳定性[J].大学数学,2011,27(3):93-97.
3王晓佳.线性时滞微分方程的点态退化(英文)[J].应用数学,2012,25(1):224-230.

二级引证文献2

1王晓佳.线性时滞微分方程的点态退化(英文)[J].应用数学,2012,25(1):224-230.
2王健,张志信,蒋威.关于非线性退化时滞微分方程解的研究[J].佳木斯大学学报（自然科学版）,2015,33(4):630-633.

1陈晓英,施春玲.Permanence of a Nicholson's Blowflies Model with Feedback Control and Multiple Time-varying Delays[J].Chinese Quarterly Journal of Mathematics,2015,30(1):153-158.
2Bugong XU(Laboratory of Real-Time Control Through Internet and Fieldbuses, College of Automation Science and Engineering, South China University of Technology, Guangzhou Guangdong 510640, China).Stability criteria for linear systems with multiple time-varying delays[J].控制理论与应用（英文版）,2003,1(1):65-69. 被引量：1

Annals of Differential Equations

2009年第4期

浏览历史

内容加载中请稍等...