Incorporating fast and intelligent control technique into ecology: A Chebyshev neural network-based terminal sliding mode approach for fractional chaotic ecological systems
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Hadi Jahanshahi | Ayman A. Aly | Bo Wang | Hemen Dutta | Ernesto Zambrano-Serrano | Stelios Bekiros | Vladimir Grebenyuk | H. Jahanshahi | H. Dutta | E. Zambrano-Serrano | V. Grebenyuk | A. Aly | Bo Wang | Stelios D. Bekiros
[1] S Das,et al. A mathematical model on fractional Lotka-Volterra equations. , 2011, Journal of theoretical biology.
[2] Edris Pouresmaeil,et al. Finite-Time Disturbance-Observer-Based Integral Terminal Sliding Mode Controller for Three-Phase Synchronous Rectifier , 2020, IEEE Access.
[3] Subir Das,et al. Synchronization between fractional-order Ravinovich–Fabrikant and Lotka–Volterra systems , 2012 .
[4] I. Podlubny. Fractional differential equations , 1998 .
[5] José Francisco Gómez-Aguilar,et al. Modelling of Chaotic Processes with Caputo Fractional Order Derivative , 2020, Entropy.
[6] Yu-Ming Chu,et al. Antiretroviral therapy of HIV infection using a novel optimal type-2 fuzzy control strategy , 2020 .
[7] Shaobo Li,et al. Adaptive chaos control of the fractional-order arch MEMS resonator , 2017 .
[8] R. Hilfer. Applications Of Fractional Calculus In Physics , 2000 .
[9] Georgi M. Dimirovski,et al. Chebyshev neural network-based attitude-tracking control for rigid spacecraft with finite-time convergence , 2020, Int. J. Control.
[10] G. Yin,et al. On hybrid competitive Lotka–Volterra ecosystems , 2009 .
[11] Rodrigo Ramos-Jiliberto,et al. Dynamic consequences of prey refuges in a simple model system: more prey, fewer predators and enhanced stability , 2003 .
[12] Irene M. Moroz,et al. Hopf bifurcation and synchronization of a five-dimensional self-exciting homopolar disc dynamo using a new fuzzy disturbance-observer-based terminal sliding mode control , 2020, J. Frankl. Inst..
[13] Shaobo He,et al. Synchronization of fractional time-delayed financial system using a novel type-2 fuzzy active control method , 2020 .
[14] Hadi Jahanshahi,et al. Fast disturbance-observer-based robust integral terminal sliding mode control of a hyperchaotic memristor oscillator , 2019, The European Physical Journal Special Topics.
[15] Qamar Din,et al. Discrete-time macroeconomic system: Bifurcation analysis and synchronization using fuzzy-based activation feedback control , 2020 .
[16] Hee-Jun Kang,et al. A novel adaptive finite-time tracking control for robotic manipulators using nonsingular terminal sliding mode and RBF neural networks , 2016 .
[17] M. P. Aghababa. Finite-time chaos control and synchronization of fractional-order nonautonomous chaotic (hyperchaotic) systems using fractional nonsingular terminal sliding mode technique , 2012 .
[18] Jinkun Liu,et al. Radial Basis Function (RBF) Neural Network Control for Mechanical Systems , 2013 .
[19] K. M. Owolabi. Numerical approach to chaotic pattern formation in diffusive predator–prey system with Caputo fractional operator , 2020, Numerical Methods for Partial Differential Equations.
[20] Hongwen He,et al. Proton exchange membrane fuel cell-powered bidirectional DC motor control based on adaptive sliding-mode technique with neural network estimation , 2020 .
[21] Qiang Zhang,et al. Ecological Modeling and Simulation: A New Method of Impulsive Control for the Lotka–Volterra System , 2009, 2009 International Conference on Artificial Intelligence and Computational Intelligence.
[22] Fawaz E. Alsaadi,et al. A new fractional-order hyperchaotic memristor oscillator: Dynamic analysis, robust adaptive synchronization, and its application to voice encryption , 2020, Appl. Math. Comput..
[23] YangQuan Chen,et al. A new collection of real world applications of fractional calculus in science and engineering , 2018, Commun. Nonlinear Sci. Numer. Simul..
[24] P. Bateman,et al. A different kind of ecological modelling: the use of clay model organisms to explore predator–prey interactions in vertebrates , 2017 .
[25] Yuming Chu,et al. Recurrent Neural Network-Based Robust Nonsingular Sliding Mode Control With Input Saturation for a Non-Holonomic Spherical Robot , 2020, IEEE Access.
[26] P. S. Londhe,et al. Review of sliding mode based control techniques for control system applications , 2020 .
[27] Hadi Jahanshahi,et al. A financial hyperchaotic system with coexisting attractors: Dynamic investigation, entropy analysis, control and synchronization , 2019, Chaos, Solitons & Fractals.
[28] K. M. Owolabi. Computational techniques for highly oscillatory and chaotic wave problems with fractional-order operator , 2020, The European Physical Journal Plus.
[29] K. M. Owolabi,et al. Chaotic and spatiotemporal oscillations in fractional reaction-diffusion system , 2020 .
[30] Jesus M. Munoz-Pacheco,et al. A fractional-order hyper-chaotic economic system with transient chaos , 2020 .
[31] Yu-Ming Chu,et al. The effect of market confidence on a financial system from the perspective of fractional calculus: Numerical investigation and circuit realization , 2020 .
[32] Benjamin M. Bolker,et al. Ecological Models and Data in R , 2008 .
[33] Edward J. Rykiel,et al. Testing ecological models: the meaning of validation , 1996 .
[34] Rodney Carlos Bassanezi,et al. Predator–prey fuzzy model , 2008 .
[35] Raúl Alcaraz,et al. Spectral Entropy Analysis and Synchronization of a Multi-Stable Fractional-Order Chaotic System using a Novel Neural Network-Based Chattering-Free Sliding Mode Technique , 2021 .
[36] Oscar Castillo,et al. A new multi-stable fractional-order four-dimensional system with self-excited and hidden chaotic attractors: Dynamic analysis and adaptive synchronization using a novel fuzzy adaptive sliding mode control method , 2020, Appl. Soft Comput..
[37] G. Leitmann,et al. On optimal long-term management of some ecological systems subject to uncertain disturbances† , 1983 .
[38] Amin Yousefpour,et al. Disturbance observer–based terminal sliding mode control for effective performance of a nonlinear vibration energy harvester , 2020 .
[39] Yu-Ming Chu,et al. Optimal Control of Time-Delay Fractional Equations via a Joint Application of Radial Basis Functions and Collocation Method , 2020, Entropy.
[40] Tianyou Chai,et al. Neural-Network-Based Terminal Sliding-Mode Control of Robotic Manipulators Including Actuator Dynamics , 2009, IEEE Transactions on Industrial Electronics.
[41] Samaneh Sadat Sajjadi,et al. On the development of variable-order fractional hyperchaotic economic system with a nonlinear model predictive controller , 2021 .
[42] Akif Akgul,et al. Complete analysis and engineering applications of a megastable nonlinear oscillator , 2018, International Journal of Non-Linear Mechanics.
[43] Viet-Thanh Pham,et al. Entropy Analysis and Neural Network-Based Adaptive Control of a Non-Equilibrium Four-Dimensional Chaotic System with Hidden Attractors , 2019, Entropy.
[44] Muhammad Asif Zahoor Raja,et al. A stochastic computational intelligent solver for numerical treatment of mosquito dispersal model in a heterogeneous environment , 2020, The European Physical Journal Plus.
[45] Katrin M. Meyer,et al. Trait-based modelling in ecology: A review of two decades of research , 2019, Ecological Modelling.
[46] A. J. Lotka,et al. Elements of Physical Biology. , 1925, Nature.
[47] Maxwell B Joseph. Neural hierarchical models of ecological populations. , 2020, Ecology letters.
[48] Anita Alaria,et al. Applications of Fractional Calculus , 2018 .
[49] M. Srivastava,et al. Synchronization of Chaotic Fractional Order Lotka-Volterra System , 2012 .
[50] L. Greller,et al. Explosive route to chaos through a fractal torus in a generalized lotka-volterra model , 1988 .
[51] Hadi Jahanshahi,et al. Smooth control of HIV/AIDS infection using a robust adaptive scheme with decoupled sliding mode supervision , 2018, The European Physical Journal Special Topics.
[52] Arunprasad Govindharaj,et al. Real‐time implementation of Chebyshev neural adaptive controller for boost converter , 2019, International Transactions on Electrical Energy Systems.
[53] Hadi Jahanshahi,et al. On the variable-order fractional memristor oscillator: Data security applications and synchronization using a type-2 fuzzy disturbance observer-based robust control , 2021 .
[54] P. Verhulst. Notice sur la loi que la population pursuit dans son accroissement , 1838 .
[55] Masoud Shafiee,et al. Dynamic analysis of fractional-order singular Holling type-II predator-prey system , 2017, Appl. Math. Comput..
[56] Nemat Nyamoradi,et al. Dynamic analysis of a fractional order prey–predator interaction with harvesting , 2013 .