Journal of Guangdong University of Technology ›› 2007, Vol. 24 ›› Issue (1): 77-81.
• Comprehensive Studies • Previous Articles Next Articles
[1] Ju-HPark,,S Won.A note on stability of neutral delay-dif-ferential systems. Journal of the Franklin Institute Engineering and Applied Mathematics . 1999[2] B Xu.Delay-independent stability criteria for linear continu-ous systems with time-varying delays. Internat J SystemsSci . 2002[3] Ju-H Park,,S Won.A new delay-dependent criterion forneutral systems with multiple delays. Journal of Computational and Applied Mathematics . 2001[4] B Xu.Stability of retarded dynamical systems:A Lyapunovfunction approach. Journal of Mathematical Analysis and Applications . 2001[5] Y S Lee,,Y S Monn,W H K Kwon.Delay-depedent robustH∞control for uncertain systems with time-varying state-delay. Proceedings of the 40th SICE Annual Conference,July,2001 . 2001[6] Ju-H Park.Stability criterion for neutral differential sys-tems with mixed multiple time-varying delay arguments. Math Comput Simul . 2002[7] Popov V M,,Halanay A.About stability of nonlinear con-trolled systems with delay. Autom Remote Control . 1962[8] J K Hale,M V Lunel.Introduction to Function DifferentialEquations. . 1993[9] Somolines A.Stability of Lurie type functional equations. Journal of Differential Equations . 1977[10] Ju-H Park,,S Won.Stability analysis for neutral delay-dif-ferential systems. Journal of the Franklin Institute Engineering and Applied Mathematics . 2000[11] B Xu.Stability criteria for linear time-invariant systems withmultiple delays. Journal of Mathematical Analysis and Applications . 2000[12] B Xu.Further results on the stability criteria of linear sys-tems with multiple delays. Journal of Mathematical Analysis and Applications . 2002[13] Li-Ming Li.Stability of linear neutral delay-differential sys-tems. Bulletin of Australlian Mathematical Society . 1988[14] B Xu.Stability criteria for linear systems with uncertain de-lays. Journal of Mathematical Analysis and Applications . 2003[15] 魏俊杰,阮士贵. 中立型微分方程零解的稳定性与全局Hopf分支[J]. 数学学报. 2002(01) [16] 甘作新,葛渭高. 一类时滞多非线性Lurie控制系统的绝对稳定性[J]. 数学学报. 2000(04) [17] 年晓红. LURIE控制系统绝对稳定的时滞相关条件[J]. 自动化学报. 1999(04) |
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