[1] Alassafi M., Ha Sh., Alsaadi F., Ahmad A. (2021) Fuzzy synchronization of fractional- order chaotic systems using finite-time command filter. Information Sciences, 579, 325-346. https://doi.org/10.1016/j.ins.2021.08.005.
[2] Babanli K. M., Kabaoglu R. O. (2024) Synchronization of fuzzy-chaotic systems with Z-controller in secure communication. Information Sciences, 657, 119988. https://doi.org/10.1016/j.ins.2023.119988.
[3] Chen Y. J., Chauo H. G., Wang W. J., Tsai S. H., Tanaka K., Wang H., Wang K. C. (2020) A polynomial-fuzzy-model-based synchronization methodology for the multi-scroll Chen chaotic secure communication system, Engineering Applications of Artificial Intelligence, 87, 103251, https://doi.org/10.1016/j.engappai.2019.103251.
[4] Chen Y. J., Chou H. G., Wang. W. J. (2017) Polynomial fuzzy control design for synchronization Multi-scroll Chen Chaotic Systems. IEEE-ICASI - Meen, Prior Lam (Eds).
[5] Chibani A., Chadli M., Benhadj N. (2016) A Sum of Squares Approach for Polynomial Fuzzy Ob- server Design for Polynomial Fuzzy Systems with Unknown Inputs. International Journal of Control, Automation and Systems, 14, 1, 323-330.
[6] Dong H., Haung C., Cao J., Liu H. (2024) Adaptive fuzzy quantized prescribed performance synchro- nization of uncertain non-strict feedback chaotic systems with time-varying actuator failure, School of Mathematics, Southeast University, Nanjing, 211189, https://doi.org/10.1016/j.ins.2024.121241.
[7] Feki, M. (2017) Sliding Mode Based Control and Synchronization of Chaotic Systems in Presence of Parametric Uncertainties. In: Vaidyanathan S., Lien CH. (eds) Applications of Sliding Mode Control in Science and Engineering. Studies in Computational Intelligence, 709. Springer, Cham.
[8] Gwo-Ruey Y., Yong-Dong C., Cheng C. H. (2021) Synthesis of Polynomial Fuzzy Model-Based De- signs with Synchronization and Secure Communications for Chaos Systems with Hoo Performance. 9, 2088. https://doi.org/10.3390/pr9112088.
[9] Hamri N., Ouahabi R. (2015) Modified projective synchronization of different chaotic systems using adaptive control. Computational and Applied Mathematics, 36, 1315-1332.
[10] Hau Y., Fang Z., Liu H. (2024) Adaptive T-S fuzzy synchronization for uncertain fractional- order chaotic systems with input saturation and disturbance. Information Sciences, 666, 120423. https://doi.org/10.1016/j.ins.2024.120423.
[11] Hartley T. T., Lorenzo C. F., Qammer H. K. (1995) Chaos in a fractional order Chua's system. IEEE Transaction on Circuits and Systems-1: Fundamental Theory and Applications, 42, 8.
[12] Huang C., Cao J. (2017) Active control strategy for synchronization and anti-synchronization of a fractional chaotic financial system. Physica A, 473, 262-275.
[13] Jiafeng Y.,Jian W., Xing W., ChunSong H., and Qinsheng L., (2019) H∞ Synchronization of Non-linear Systems Based on Polynomial Fuzzy Model, Proceedings of the 38th Chinese Control Con- ference July 27-30, Guangzhou, China, DOI:10.23919/ChiCC.2019.8865389.
[14] Jiang C., Liu S., Luo C. (2014) A New Fractional-Order Chaotic Complex System and Its Antisyn- chronization. Hindawi Publishing Corporation Abstract and Applied Analysis Volume 2014.
[15] Li C., Chen G. (2004) Chaos and hyperchaos in the fractional-order Rossler equations. Physica A, 341, 55-61.
[16] Lin T., and Chen M. (2011) Synchronization of uncertain chaotic systems based on adaptive type-2 fuzzy sliding mode control, Engineering Applications of Artificial Intelligence, 24, 39-49.
[17] Lu J. G., Chen G. (2006) A note on the fractional-order Chen system. Chaos, Solitons and Fractals, 27, 685-688.
[18] Luo C., Wang X. (2013) Chaos in the fractional-order complex Lorenz system and its synchroniza- tion. Nonlinear Dynamics, 71, 241-257.
[19] Mingzhi J. L., Zhang M. Y. (2016) Simpler ZD-achieving controller for chaotic systems synchro- nization with parameter perturbation, model uncertainty and external disturbance as compared with other controllers. International Journal for Light and Electron Optics, 131, 364.
[20] Mohammadzadeh A., Ghaemi S. (2015) Synchronization of chaotic systems and identification of nonlinear systems by using recurrent hierarchical type-2 fuzzy neural networks. ISA Transactions, http://dx.doi.org/10.1016/j.isatra.2015.03.016.
[21] Muthukumar P., Balasubramaniam P., Ratnavelu K.(2016) T-S fuzzy predictive control for fractional order and its applications. Nonlinear Dynamics. An International Journal of Nonlinear Dynamics and Chaos in Engineering Systems. Springer.
[22] Ogunjo S. T., Ojo K. S., Fuwape I. A. (2017) Comparison of Three Different Synchronization Schemes for Fractional Chaotic Systems. Springer International Publishing AG.
[23] Onma O.S., Njah A. N. (2014) Control and Synchronization of Chaotic and Hyperchaotic Lorenz Systems via Extended Backstepping Techniques. Hindawi Publishing Corporation Journal of Non- linear Dynamics, 2014, Article ID 861727, 15 pages.
[24] Podlubny I. (1999) Fractional differential equations. Academic Press, New York.
[25] Prajna S., Papachristodoulou A., Parrilo P. A. (2002) SOSTOOLS -Sum of Squares Optimization Toolbox, User's Guide. Available at http://www.cds.caltech.edu/sostools.
[26] Sabzalian M., Mohammadzadeh A., Zhang W., Jermsittiparsert K. (2021) General type-2 fuzzy multi-switching synchronization of fractional-order chaotic systems. Engineering Applications of Artificial Intelligence, 100, 104-163. https://doi.org/10.1016/j.engappai.2021.104163.
[27] Selvaraj P., Kwon O.M., Lee S.H., Sakthivel R.(2023) Robust fault-tolerant con- trol design for polynomial fuzzy systems . Fuzzy Sets and Systems, 464, 108406. https://doi.org/10.1016/j.fss.2022.09.012.
[28] Senouci A., Boukabou A. (2016) Fuzzy modeling, stabilization and synchronization of multi-scroll chaotic systems.Optik 127 5351-5358.
[29] Shao S., Chen M., Yan X. (2015) Adaptive sliding mode synchronization for a class of fractional- order chaotic systems with disturbance. Nonlinear Dynamics.
[30] Tabasi M., Balochian S. (2018) Synchronization of the Chaotic Fractional-Order Genesio-Tesi Sys- tems Using the Adaptive Sliding Mode Fractional-Order Controller. Journal of Control, Automation and Electrical Systems, 29, 15-21.
[31] Tanaka K., Wang H. O. (2001) Fuzzy Control Systems Design and Analysis: A Linear Matrix In- equality Approach. John Wiley Sons, Inc.
[32] Tanaka K., Yoshida H., Wang H. O. (2009) A sum-of- squares approach to modeling and control of nonlinear dynamical systems with polynomial fuzzy systems. IEEE Transactions on Fuzzy Systems, 17, 4.
[33] Tirandaz H., Hajipour A. (2017) Adaptive synchronization and anti-synchronization of TSUCS and LU unified chaotic systems with unknown parameters. Optik, 130, 543-549.
[34] Vaidyanathan S., Boulkroune, A. (2016) A Novel 4-D Hyperchaotic Chemical Reactor System and Its Adaptive Control. In: Vaidyanathan S., Volos C. (eds) Advances and Applications in Chaotic Systems. Studies in Computational Intelligence, 636. Springer, Cham.
[35] Zhang X., Li D., Zhang X. (2017) Adaptive fuzzy impulsive synchronization of chaotic systems with random parameters. Chaos, Solitons and Fractals 104, 77-83. http://dx.doi.org/10.1016/j.chaos.2017.08.006.
[36] Zhou S. S., Jahanshahi H., Din Q., Bekiros S., Alcaraz R., Alassafi M., Alsaadi F. E., and Chu Y. M. (2020) Discrete-time macroeconomic system: Bifurcation analysis and synchroniza- tion using fuzzy-based activation feedback control. Chaos, Solitons and Fractals 14, 110378. https://doi.org/10.1016/j.chaos.2020.110378.
[37] Zhu Z., Zhao Z., J. Zhang, Wang R. (2020) Adaptive fuzzy control design for synchronization of chaotic time-delay system. Information Sciences, 535, 225-241. https://doi.org/10.1016/j.ins.2020.05.056.
