Impulsive control strategy for the Mittag-Leffler synchronization of fractional-order neural networks with mixed bounded and unbounded delays
暂无分享,去创建一个
[1] Tingwen Huang,et al. Persistence of delayed cooperative models: Impulsive control method , 2019, Appl. Math. Comput..
[2] Jinde Cao,et al. Event-triggered impulsive control for nonlinear delay systems , 2020, Autom..
[3] Jinde Cao,et al. Global Mittag-Leffler Synchronization for Fractional-Order BAM Neural Networks with Impulses and Multiple Variable Delays via Delayed-Feedback Control Strategy , 2018, Neural Processing Letters.
[4] Ivanka M. Stamova,et al. Modelling and almost periodic processes in impulsive Lasota-Wazewska equations of fractional order with time-varying delays , 2017 .
[5] G. Rajchakit,et al. Finite-Time Mittag-Leffler Stability of Fractional-Order Quaternion-Valued Memristive Neural Networks with Impulses , 2019, Neural Processing Letters.
[6] Zhigang Zeng,et al. Global Mittag–Leffler Stabilization of Fractional-Order Memristive Neural Networks , 2017, IEEE Transactions on Neural Networks and Learning Systems.
[7] Jianlong Qiu,et al. Output tracking control of delayed switched systems via state-dependent switching and dynamic output feedback , 2019, Nonlinear Analysis: Hybrid Systems.
[8] S Das,et al. A mathematical model on fractional Lotka-Volterra equations. , 2011, Journal of theoretical biology.
[9] Ivanka M. Stamova,et al. Functional and Impulsive Differential Equations of Fractional Order: Qualitative Analysis and Applications , 2016 .
[10] Ivanka M. Stamova,et al. Delayed Reaction–Diffusion Cellular Neural Networks of Fractional Order: Mittag–Leffler Stability and Synchronization , 2018 .
[11] Yangquan Chen,et al. Computers and Mathematics with Applications Stability of Fractional-order Nonlinear Dynamic Systems: Lyapunov Direct Method and Generalized Mittag–leffler Stability , 2022 .
[12] Xiaodi Li,et al. Persistent impulsive effects on stability of functional differential equations with finite or infinite delay , 2018, Appl. Math. Comput..
[13] Chuandong Li,et al. Global Mittag-Leffler projective synchronization of nonidentical fractional-order neural networks with delay via sliding mode control , 2018, Neurocomputing.
[14] Jinde Cao,et al. Global Nonfragile Synchronization in Finite Time for Fractional-Order Discontinuous Neural Networks With Nonlinear Growth Activations , 2019, IEEE Transactions on Neural Networks and Learning Systems.
[15] Xiaoxiao Lu,et al. Fixed-time control of delayed neural networks with impulsive perturbations , 2018, Nonlinear Analysis: Modelling and Control.
[16] Juan J. Nieto,et al. A fractional-order impulsive delay model of price fluctuations in commodity markets: almost periodic solutions , 2017 .
[17] Fidel Santamaría,et al. Neuronal Spike Timing Adaptation Described with a Fractional Leaky Integrate-and-Fire Model , 2014, PLoS Comput. Biol..
[18] Xiaodi Li,et al. Stabilization of Delay Systems: Delay-Dependent Impulsive Control , 2017, IEEE Transactions on Automatic Control.
[19] Jinde Cao,et al. Global leader-following consensus in finite time for fractional-order multi-agent systems with discontinuous inherent dynamics subject to nonlinear growth , 2020 .
[20] Jinde Cao,et al. LMI-based approach to stability analysis for fractional-order neural networks with discrete and distributed delays , 2018, Int. J. Syst. Sci..
[21] Manuel A. Duarte-Mermoud,et al. Lyapunov functions for fractional order systems , 2014, Commun. Nonlinear Sci. Numer. Simul..
[22] B. West. Fractional Calculus in Bioengineering , 2007 .
[23] Shaher Momani,et al. Dynamical analysis of fractional-order modified logistic model , 2011, Comput. Math. Appl..
[24] R. Hilfer. Applications Of Fractional Calculus In Physics , 2000 .
[25] Ivanka Stamova,et al. Fractional Lotka-Volterra-Type Cooperation Models: Impulsive Control on Their Stability Behavior , 2020, Entropy.
[26] Jinde Cao,et al. Non-fragile state estimation for fractional-order delayed memristive BAM neural networks , 2019, Neural Networks.
[27] Jinde Cao,et al. Global synchronization of fractional-order quaternion-valued neural networks with leakage and discrete delays , 2020, Neurocomputing.
[28] T. Kaczorek,et al. Fractional Differential Equations , 2015 .
[29] G. G. Stokes. "J." , 1890, The New Yale Book of Quotations.
[30] Zhidong Teng,et al. Dynamical analysis of a fractional-order predator-prey model incorporating a prey refuge , 2016, Journal of Applied Mathematics and Computing.
[31] G. Stamov,et al. Impulsive control functional differential systems of fractional order: stability with respect to manifolds , 2017 .
[32] Pasquale Palumbo,et al. Optimal Impulsive Control With Application to Antiangiogenic Tumor Therapy , 2020, IEEE Transactions on Control Systems Technology.
[33] Jinde Cao,et al. Stability analysis of memristor-based fractional-order neural networks with different memductance functions , 2014, Cognitive Neurodynamics.
[34] Ivanka M. Stamova,et al. Impulsive control on global asymptotic stability for a class of impulsive bidirectional associative memory neural networks with distributed delays , 2011, Math. Comput. Model..
[35] A. Fairhall,et al. Fractional differentiation by neocortical pyramidal neurons , 2008, Nature Neuroscience.
[36] Ivanka M. Stamova,et al. Mittag-Leffler synchronization of fractional neural networks with time-varying delays and reaction-diffusion terms using impulsive and linear controllers , 2017, Neural Networks.
[37] Abdon Atangana,et al. Fractal-fractional differentiation and integration: Connecting fractal calculus and fractional calculus to predict complex system , 2017 .
[38] I. Stamova. Global Mittag-Leffler stability and synchronization of impulsive fractional-order neural networks with time-varying delays , 2014, Nonlinear Dynamics.
[39] Xiaodi Li,et al. Sufficient Stability Conditions of Nonlinear Differential Systems Under Impulsive Control With State-Dependent Delay , 2018, IEEE Transactions on Automatic Control.
[40] Dan Cristian Vodnar,et al. Fractional-Order Models for Biochemical Processes , 2020 .
[41] Xiaodi Li,et al. Recent progress in impulsive control systems , 2019, Math. Comput. Simul..