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All issues Volume 29 / No 3 (June 2024) Wuhan Univ. J. Nat. Sci., 29 3 (2024) 284-292 References
Open Access
Issue
Wuhan Univ. J. Nat. Sci.
Volume 29, Number 3, June 2024
Page(s) 284 - 292
DOI https://doi.org/10.1051/wujns/2024293284
Published online 03 July 2024
  1. Ott E, Grebogi C, Yorke J A. Controlling chaos [J]. Physical Review Letters, 1990, 64(11): 1196-1199. [NASA ADS] [CrossRef] [MathSciNet] [PubMed] [Google Scholar]
  2. Shinbrot T, Ott E, Grebogi C, et al. Using chaos to direct trajectories to targets [J]. Physical Review Letters, 1990, 65(26): 3215-3218. [NASA ADS] [CrossRef] [PubMed] [Google Scholar]
  3. Kostelich E J, Grebogi C, Ott E, et al. Higher dimensional targeting [J]. Physical Review E, 1993, 47(1): 305-310. [NASA ADS] [CrossRef] [MathSciNet] [PubMed] [Google Scholar]
  4. Pyragas K. Continuous control of chaos by self-controlling feedback [J]. Physics Letters A, 1992, 170: 421-428. [NASA ADS] [CrossRef] [Google Scholar]
  5. Ding Y T, Jiang W H, Wang H B. Delayed feedback control and bifurcation analysis of Rossler chaotic system[J]. Nonlinear Dynamics, 2010, 61(4): 707-715. [CrossRef] [MathSciNet] [Google Scholar]
  6. Wang F, Zhang J G. Response and bifurcation of fractional duffing oscillator under combined recycling noise and time-delayed feedback control[J]. Wuhan University Journal of Natural Sciences, 2023, 28 (5): 421-432. [CrossRef] [EDP Sciences] [Google Scholar]
  7. Sakamoto N, Van Der Schaft A J. Analytical approximation methods for the stabilizing solution of the Hamilton-Jacobi equation[J]. IEEE Transactions on Automatic Control, 2008, 53(10): 2335-2350. [CrossRef] [MathSciNet] [Google Scholar]
  8. Yuasa Y, Sakamoto N, Umemura Y. Optimal control designs for systems with input saturations and rate limiters[C]//SICE Annual Conference, 2010: 2042-2045. [Google Scholar]
  9. Sakamoto N. Case studies on the applications of the stable manifold approach for nonlinear optimal control design[J]. Automatica, 2013, 49(2): 568-576. [CrossRef] [MathSciNet] [Google Scholar]
  10. Fujimoto R, Sakamoto N. The stable manifold approach for optimal swing up and stabilization of an inverted pendulum with input saturation[C]// The 18th IFAC World Congress, 2011, 18: 8046-8051. [Google Scholar]
  11. Habaguchi Y, Sakamoto N, Nagata K. Nonlinear optimal stabilization of unstable periodic orbits [J]. International Federation of Automatic Control, 2015, 48-18: 215-220. [Google Scholar]
  12. Vaidyanathan S, Volos C. Analysis and adaptive control of a novel 3-D conservative no-equilibrium chaotic system [J]. Arch Control Sci, 2015, 25(3): 333-353. [CrossRef] [MathSciNet] [Google Scholar]
  13. Singh J P, Roy B K. Second order adaptive time varying sliding mode control for synchronization of hidden chaotic orbits in a new uncertain 4-D conservative chaotic system [J]. Trans Inst Meas Control, 2018, 40(13): 3573-3586. [NASA ADS] [CrossRef] [Google Scholar]
  14. Ahn C K. Fuzzy delayed output feedback synchronization for time-delayed chaotic systems [J]. Nonlinear Analysis: Hybrid Systems, 2010, 4(1):16-24. [CrossRef] [MathSciNet] [Google Scholar]
  15. Ahn C K. Neural network H∞ chaos synchronization[J]. Nonlinear Dynamics, 2010, 60(3): 295-302. [CrossRef] [MathSciNet] [Google Scholar]
  16. Song Q K, Huang T W. Stabilization and synchronization of chaotic systems with mixed time-varying delays via intermittent control with non-fixed both control period and control width[J]. Neurocomputing, 2015, 154: 61-69. [CrossRef] [Google Scholar]
  17. Chen X Y, Liu Y, Ruan Q H, et al. Stabilization of nonlinear time-delay systems: Flexible delayed impulsive control[J]. Applied Mathematical Modelling, 2023, 114: 488-501. [Google Scholar]
  18. Li D K, Wei X M. Dislocated function projective partial synchronization between dynamical systems[J]. Alexandria Engineering Journal, 2023, 66: 919-926. [CrossRef] [Google Scholar]
  19. Li R H, Chen W S, Li S. Finite-time stabilization for hyper-chaotic Lorenz system families via adaptive control[J]. Applied Mathematical Modelling, 2013, 37(4): 1966-1972. [Google Scholar]
  20. Yan H,Gao Y B. Synchronization for chaotic Lure systems via delayed feedback PD control [J]. Journal of Nantong University, 2017, 16(4): 12-21(Ch). [Google Scholar]
  21. Li D K. Generalized dislocated modified functional projective synchronization of chaotic systems [J]. Journal of Southwest University, 2019, 41(11): 37-46(Ch). [Google Scholar]
  22. Li D K. Hopf bifurcation and circuit implementation of a new hyperchaotic Lorenz system [J]. Journal of Ningxia University, 2016, 37(3): 294-301(Ch). [Google Scholar]
  23. He H J, Cui Y, Sun G. Time-delay Rucklidge system Hopf bifurcation analysis and circuit simulation[J]. Chinese Journal of Computational Mechanics, 2019, 36(4): 542-547(Ch). [NASA ADS] [Google Scholar]

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