[1] Han Q L. Absolute stability of time-delay systems with sector-bounded nonlinearity [J]. Automatica, 2005, 41(12): 2171-2176.
[2] Han Q L, Yue D. Absolute stability of Lur’e systems with time-varying delay [J]. IET Control Theory Appl, 2007, 1(3): 854-859.
[3] Chen Y G, Zhang Y H, Li Q B. Delay-dependent absolute stability of Lur’e systems with interval time-varying delay [C]//IEEE International Conference on Networking, Sensing and Control. Sanya, China, 2008:1696-1699.
[4] He Y, Wang Q, Lin C, et al. Delay-range-dependent stability for systems with time-varying delay[J]. Automatica, 2007, 43(2): 371-376.
[5] Shao H Y. New delay-dependent stability criteria for systems with interval delay [J]. Automatica, 2009, 45(3): 744-749.
[6] Park P G, Ko J W, Jeong C. Reciprocally convex approach to stability of systems with time-varying delays [J]. Automatica, 2011, 47(1): 235-238.
[7] Gu K. Integral inequality in the stability problem of time-varying systems[C]//Proceedings of the 39th IEEE Conference on Decision and Control. Sydney, Australia, 2000: 2805-2810.
[8] Lee S M, Park J H, Kwon O M. Improved asymptotic stability analysis for Lur’e systems with sector and slope restricted nonlinearities [J]. Physics Letters A, 2007, 362(5/6): 348-351.
[9] Yan H C, Zhang H, Meng M Q H. Delay-range-dependent robust H∞ control for uncertain systems with interval time-varying delays [J]. Neurocomputing, 2010, 73(7/8/9): 1235-1243.
[10] Yue D, Tian E G, Wang Z D, et al. Stabilization of systems with probabilistic interval input delays and its applications to networked control systems [J]. IEEE Transactions on Systems, Man and Cybernetics, Part A, 2009, 30(4): 939-945.