[1]HUBLER A W.Adaptive control of chaotic system[J].Helvetica Physica Acta, 1989, 62(2):343-346.
[2]OTT E, GREBOGI C, YORKE J A.Controlling chaos[J].Physical Review Letters, 1990, 64(11):1196-1199.
[3]KOCAREV L, PARLITZ U.General approach for chaotic synchronization with applications to communication[J].Physical Review Letters, 1995, 74(25):5028-5031.
[4]SCHIFF S J, JERGER K, DUONG D H, et al.Controlling chaos in the brain[J].Nature, 1994, 370(6491):615-620.
[5]OTTINO J M, MUZZIO F J, TJAHJADI M, et al.Chaos, symmetry, and self-similarity:exploiting order and disorder in mixing processes[J].Science, 1992,257(5071):754-760.
[6]YANG W, DING M, MANDELL A J, et al.Preserving chaos:control strategies to preserve complex dynamics with potential relevance to biological disorders[J].Physical Review E:Statistical Physics Plasmas Fluids & Related Interdisciplinary Topics, 1995, 51(1):102-110.
[7]朱石坚,徐道临.舰船机械隔振系统线谱混沌化控制[M].北京:国防工业出版社, 2014.
[8]LOU J J, ZHU S J, HE L, et al.Application of chaos method to line spectra reduction[J].Journal of Sound and Vibration, 2005, 286(3):645-652.
[9]张敬, 徐道临, 李盈利, 等.多源激励下双层隔振浮筏系统的线谱混沌化[J].物理学报,2014,63(18):120-130.
ZHANG Jing, XU Daolin, LI Yingli, et al.Line spectrum chaotification of a double-layer vibration isolation floating raft system under multi-source excitation[J]. Acta Physica Sinica, 2014,63(18):120-130.
[10]柴凯, 楼京俊, 杨庆超, 等.高静低动隔振系统的双时延反馈混沌化[J].船舶力学, 2019, 23(5):611-620.
CHAI Kai, LOU Jingjun, YANG Qingchao, et al.Vibration isolation system based on high-static-low-dynamic stiffness with dual time-delay feedback control[J].Journal of Ship Mechanics, 2019, 23(5):611-620.
[11]WEN G L, LU Y Z, ZHANG Z Y, et al.Line spectra reduction and vibration isolation via modified projective synchronization for acoustic stealth of submarines[J].Journal of Sound and Vibration, 2009, 324(3/4/5):954-961.
[12]曾强洪, 朱石坚, 楼京俊, 等.基于滑模控制投影混沌同步在隔振系统中的应用研究[J].振动与冲击,2010,29(12):114-117.
ZENG Qianghong, ZHU Shijian, LOU Jingjun, et al.Application of projective synchronization to vibration isolation system based on sliding mode control[J].Journal of Vibration and Shock, 2010,29(12):114-117.
[13]LI Y L, XU D L, FU Y M, et al.Chaotification and optimization design of a nonlinear vibration isolation system[J].Journal of Vibration and Control, 2012, 18(14):2129-2139.
[14]YU X, ZHU S J, LIU S Y.A new method for line spectra reduction similar to generalized synchronization of chaos[J].Journal of Sound and Vibration,2007,306(3/4/5):835-848.
[15]俞翔,朱石坚,刘树勇.广义混沌同步中的多稳定同步流形[J].物理学报,2008,57(5):2761-2769.
YU Xiang, ZHU Shijian, LIU Shuyong.Multi-stable synchronization manifold in generalized synchronization of chaos[J].Acta Physica Sinica, 2008,57(5):2761-2769.
[16]杨庆超, 柴凯, 楼京俊, 等.两自由度高静低动刚度隔振系统的广义混沌同步化[J].振动工程学报,2018,31(4):620-628.
YANG Qingchao, CHAI Kai, LOU Jingjun, et al.Generalized chotic synchronization for two-degree-of-freedom vibration isolation system with high-static-low-dynamic-stiffness[J].Journal of Vibration Engineering,2018,31(4):620-628.
[17]JACKSON E A, HBLER A.Periodic entrainment of chaotic logistic map dynamics[J].Physica D:Nonlinear Phenomena, 1990, 44(3):407-420.
[18]METTIN R, HBLER A, SCHEELINE A, et al.Parametric entrainment control of chaotic systems[J].Physical Review E:Statistical Physics Plasmas Fluids & Related Interdisciplinary Topics,1995,51(5):4065-4075.
[19]JACKSON E A, GROSU I.An open-plus-closed-loop (OPCL) control of complex dynamic systems[J].Physica D:Nonlinear Phenomena, 1995, 85(1/2):1-9.
[20]JACKSON E A.The OPCL control method for entrainment, model-resonance, and migration actions on multiple-attractor systems[J].Chaos, 1997, 7(4):550-559.
[21]王杰, 田沛, 陈陈.连续多项式混沌系统的全局控制[J].控制与决策, 2000, 15(3):309-313.
WANG Jie, TIAN Pei, CHEN Chen.Global control of continuous polynomial chaotic systems[J].Control and Decision, 2000, 15(3):309-313.
[22]柴凯,楼京俊,朱石坚,等.两自由度非线性隔振系统的吸引子迁移控制[J].振动与冲击,2018,37(22):10-16.
CHAI Kai, LOU Jingjun, ZHU Shijian, et al.Attractor migration control of a two-degree-of-freedom nonlinear vibration isolation system[J].Journal of Vibration and Shock, 2018, 37(22):10-16.
[23]俞翔, 赵建学, 柴凯, 等.柔性基础准零刚度隔振系统吸引子迁移控制研究[J].船舶力学, 2019, 23(7):866-872.
YU Xiang, ZHAO Jianxue, CHAI Kai, et al.Attractor migration control of quasi-zero-stiffness vibration isolation system with flexible foundation[J].Journal of Ship Mechanics, 2019,23(7):866-872.
[24]SUDHEER K S, SABIR M.Modified function projective synchronization of hyperchaotic systems through Open-Plus-Closed-Loop coupling[J].Physics Letters A, 2010, 374(19/20):2017-2023.
[25]ROY P K, HENS C, GROSU I, et al.Engineering generalized synchronization in chaotic oscillators[J].Chaos, 2011, 21(1):013106.
[26]江俊, 徐健学.动力系统的胞化积分轨迹法[J].振动工程学报, 1993, 6(2):194-198.
JIANG Jun, XU Jianxue.Cellurated integration method of dynamical systems[J].Journal of Vibration Engineering, 1993, 6(2):194-198.
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