[
Ammour, A.S., Djennoune, S., Aggoune, W. and Bettayeb, M. (2015). Stabilization of fractional-order linear systems with state and input delay, Asian Journal of Control 17(5): 1946–1954.10.1002/asjc.1094
]Search in Google Scholar
[
Athanasopoulos, N., Bitsoris, G. and Vassilaki, M. (2010). Stabilization of bilinear continuous-time systems, 18th Mediterranean Conference on Control & Automation, Marrakech, Morocco, pp. 442–447.
]Search in Google Scholar
[
Balochian, S. (2015). On the stabilization of linear time invariant fractional order commensurate switched systems, Asian Journal of Control 17(1): 133–141.10.1002/asjc.858
]Search in Google Scholar
[
Benzaouia, A., Hmamed, A., Mesquine, F., Benhayoun, M. and Tadeo, F. (2014). Stabilization of continuous-time fractional positive systems by using a Lyapunov function, IEEE Transactions on Automatic Control 59(8): 2203–2208.10.1109/TAC.2014.2303231
]Search in Google Scholar
[
Chen, L., Wu, R., He, Y. and Yin, L. (2015). Robust stability and stabilization of fractional-order linear systems with polytopic uncertainties, Applied Mathematics & Computation 257: 274–284.10.1016/j.amc.2014.12.103
]Search in Google Scholar
[
Dastjerdi, A.A., Vinagre, B.M., Chen, Y. and HosseinNia, S.H. (2019). Linear fractional order controllers: A survey in the frequency domain, Annual Review in Control 47: 51–70.10.1016/j.arcontrol.2019.03.008
]Search in Google Scholar
[
Fernandez-Anaya, G., Nava-Antonio, G., Jamous-Galante, J., Munoz-Vega, R. and Hernandez-Martinez, E.G. (2016). Lyapunov functions for a class of nonlinear systems using caputo derivative, Communications in Nonlinear Science & Numerical Simulation 43: 91–99.10.1016/j.cnsns.2016.06.031
]Search in Google Scholar
[
Hao, Y. and Jiang, B. (2016). Stability of fractional-order switched non-linear systems, IET Control Theory & Applications 10(8): 965–970.10.1049/iet-cta.2015.0989
]Search in Google Scholar
[
Jiao, Z., Chen, Y.Q. and Zhong, Y. (2013). Stability analysis of linear time-invariant distributed-order systems, Asian Journal of Control 15(3): 640–647.10.1002/asjc.578
]Search in Google Scholar
[
Kaczorek, T. (2010). Practical stability and asymptotic stability of positive fractional 2D linear systems, Asian Journal of Control 12(2): 200–207.10.1002/asjc.165
]Search in Google Scholar
[
Kaczorek, T. (2018). Decentralized stabilization of fractional positive descriptor continuous-time linear systems, International Journal of Applied Mathematics & Computer Science 28(1): 135–140, DOI: 10.2478/amcs-2018-0010.10.2478/amcs-2018-0010
]Search in Google Scholar
[
Kaczorek, T. (2019). Absolute stability of a class of fractional positive nonlinear systems, International Journal of Applied Mathematics and Computer Science 29(1): 93–98, DOI: 10.2478/amcs-2019-0007.10.2478/amcs-2019-0007
]Search in Google Scholar
[
Karthikeyan, R., Anitha, K. and Prakash, D. (2017). Hyperchaotic chameleon: Fractional order FPGA implementation, Complexity 2017(1): 1–16.10.1155/2017/8979408
]Search in Google Scholar
[
Lenka, B.K. (2018). Fractional comparison method and asymptotic stability results for multivariable fractional order systems, Communications in Nonlinear Science and Numerical Simulation 69: 398–415.10.1016/j.cnsns.2018.09.016
]Search in Google Scholar
[
Lenka, B.K. and Banerjee, S. (2016). Asymptotic stability and stabilization of a class of nonautonomous fractional order systems, Nonlinear Dynamics 85(1): 167–177.10.1007/s11071-016-2676-6
]Search in Google Scholar
[
Li, Y., Chen, Y.Q. and Podlubny, I. (2010). Stability of fractional-order nonlinear dynamic systems: Lyapunov direct method and generalized Mittag-Leffer stability, Computers & Mathematics with Applications 59(5): 1810–1821.10.1016/j.camwa.2009.08.019
]Search in Google Scholar
[
Li, Y., Zhao, D., Chen, Y., Podlubny, I. and Zhang, C. (2019). Finite energy Lyapunov function candidate for fractional order general nonlinear systems, Communications in Nonlinear Science and Numerical Simulation 78: 1–16.10.1016/j.cnsns.2019.104886
]Search in Google Scholar
[
Lim, Y.-H. and Ahn, H.-S. (2013). On the positive invariance of polyhedral sets in fractional-order linear systems, Auto-matica 49(12): 3690–3694.10.1016/j.automatica.2013.09.020
]Search in Google Scholar
[
Liu, S., Zhou, X.F., Li, X. and Jiang, W. (2016). Asymptotical stability of Riemann–Liouville fractional singular systems with multiple time-varying delays, Applied Mathematics Letters 65(1): 32–39.10.1016/j.aml.2016.10.002
]Search in Google Scholar
[
Ma, X., Xie, M., Wu, W., Zeng, B., Wang, Y. and Wu, X. (2019). The novel fractional discrete multivariate grey system model and its applications, Applied Mathematical Modelling 40: 402–424.10.1016/j.apm.2019.01.039
]Search in Google Scholar
[
Martinezfuentes, O. and Martinezguerra, R. (2018). A novel Mittag-Leffler stable estimator for nonlinear fractional-order systems: A linear quadratic regulator approach, Nonlinear Dynamics 94(3): 1973–1986.10.1007/s11071-018-4469-6
]Search in Google Scholar
[
Sabatier, J., Farges, C. and Trigeassou, J.C. (2013). Fractional systems state space description: Some wrong ideas and proposed solutions, Journal of Vibration & Control 20(7): 1076–1084.10.1177/1077546313481839
]Search in Google Scholar
[
Sabatier, J., Merveillaut, M., Malti, R. and Oustaloup, A. (2010). How to impose physically coherent initial conditions to a fractional system, Communications in Nonlinear Science & Numerical Simulation 15(5): 1318–1326.10.1016/j.cnsns.2009.05.070
]Search in Google Scholar
[
Shen, J. and Lam, J. (2016). Stability and performance analysis for positive fractional-order systems with time-varying delays, IEEE Transactions on Automatic Control 61(9): 2676–2681.10.1109/TAC.2015.2504516
]Search in Google Scholar
[
Si, X. and Yang, H. (2021). A new method for judgment and computation of stability and stabilization of fractional order positive systems with constraints, Journal of Shandong University of Science and Technology (Natural Science) 40(1): 12–20.
]Search in Google Scholar
[
Song, X. and Zhen, W. (2013). Dynamic output feedback control for fractional-order systems, Asian Journal of Control 15(3): 834–848.10.1002/asjc.592
]Search in Google Scholar
[
Wang, Z., Yang, D., Ma, t. and Ning, S. (2014). Stability analysis for nonlinear fractional-order systems based on comparison principle, Nonlinear Dynamics 75(1–2): 387–402.10.1007/s11071-013-1073-7
]Search in Google Scholar
[
Wang, Z., Yang, D. and Zhang, H. (2016). Stability analysis on a class of nonlinear fractional-order systems, Nonlinear Dynamics 86(2): 1023–1033.10.1007/s11071-016-2943-6
]Search in Google Scholar
[
Yan, L., Chen, Y. Q. and Podlubny, I. (2010). Stability of fractional-order nonlinear dynamic systems: Lyapunov direct method and generalized Mittag-Leffler stability, Computers & Mathematics with Applications 59(5): 1810–1821.10.1016/j.camwa.2009.08.019
]Search in Google Scholar
[
Yang, H. and Hu, Y. (2020). Numerical checking method for positive invariance of polyhedral sets for linear dynamical system, Bulletin of the Polish Academy of Sciences: Technical Sciences 68(3): 23–29.
]Search in Google Scholar
[
Yang, H. and Jia, Y. (2019). New conditions and numerical checking method for the practical stability of fractional order positive discrete-time linear systems, International Journal of Nonlinear Sciences and Numerical Simulation 20(3): 315–323.10.1515/ijnsns-2018-0063
]Search in Google Scholar
[
Yepez-Martinez, H. and Gomez-Aguilar, J. (2018). A new modified definition of Caputo–Fabrizio fractional-order derivative and their applications to the multi step homotopy analysis method (MHAM), Journal of Computational & Applied Mathematics 346: 247–260.10.1016/j.cam.2018.07.023
]Search in Google Scholar
[
Yin, C., Zhong, S.M., Huang, X. and Cheng, Y. (2015). Robust stability analysis of fractional-order uncertain singular nonlinear system with external disturbance, Applied Mathematics & Computation 269: 351–362.10.1016/j.amc.2015.07.059
]Search in Google Scholar
[
Zhang, H., Wang, X.Y. and Lin, X.H. (2016). Stability and control of fractional chaotic complex networks with mixed interval uncertainties, Asian Journal of Control 19(1): 106–115.10.1002/asjc.1333
]Search in Google Scholar
[
Zhang, R., Tian, G., Yang, S. and Hefei, C. (2015a). Stability analysis of a class of fractional order nonlinear systems with order lying in (0,2), ISA Transactions 56: 102–110.10.1016/j.isatra.2014.12.00625617942
]Search in Google Scholar
[
Zhang, S., Yu, Y. and Wang, H. (2015b). Mittag-Leffler stability of fractional-order Hopfield neural networks, Nonlinear Analysis Hybrid Systems 16: 104–121.10.1016/j.nahs.2014.10.001
]Search in Google Scholar
[
Zhang, S., Yu, Y. and Yu, J. (2017). LMI conditions for global stability of fractional-order neural networks, IEEE Transactions on Neural Networks & Learning Systems 28(10): 2423–2433.10.1109/TNNLS.2016.257484227529877
]Search in Google Scholar
[
Zhao, Y., Li, Y., Zhou, F., Zhou, Z. and Chen, Y. (2017). An iterative learning approach to identify fractional order KiBaM model, IEEE/CAA Journal of Automatica Sinica 4(2): 322–331.10.1109/JAS.2017.7510358
]Search in Google Scholar
