Titlebook: Analysis and Control for Fractional-order Systems; Yonggui Kao,Changhong Wang,Yue Cao Book 2024 The Editor(s) (if applicable) and The Auth

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書目名稱Analysis and Control for Fractional-order Systems讀者反饋




書目名稱Analysis and Control for Fractional-order Systems讀者反饋學(xué)科排名

使成整體

Adaptive Sliding Mode Control for Uncertain General Fractional Chaotic SystemsASMC) of uncertain general fractional chaotic systems (UGFCSs) with uncertainty and external disturbances. Initially, the existence and uniqueness of solutions and the Lyapunov stability criterion for GFDSs are presented and verified. Furthermore, general fractional integral type sliding surfaces an

南極

Synchronization of Uncertain General Fractional Unified Chaotic Systems via Finite-Time Adaptive Slified chaotic systems (UGFUCSs) when uncertainty and external disturbance exist. Firstly, general fractional unified chaotic system (GFUCS) is developed. GFUCS may be transitioned from general Lorenz system to general Chen system, and general kernel function could compress and extend the time domain.

終止

Finite-Time Synchronization of Delayed Fractional-Order Heterogeneous Complex Networksomplex networks (TFCHCNs) with external interference via a discontinuous feedback controller. Firstly, we propose a novel Lemma which is useful for discussing the FET stability and synchronization problem of FO systems. Secondly, based on the proposed Lemma, a discontinuous feedback controller is de

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粉筆

Global ML Stability of the Delayed Fractional-Order Coupled Reaction-Diffusion System on Networks wiction-diffusion system, particularly when strong connectedness is absent. We employ Leary-Schauder’s fixed point theorem and the Lyapunov method to establish criteria for both solution existence and global Mittag-Leffler stability. To validate the theoretical framework, we provide a numerical exampl

欺騙世家

Global Mittag-Leffler Synchronization of Coupled Delayed Fractional Reaction-Diffusion Cohen-Grossbeon-strongly connected topology. A novel fractional integral sliding mode surface and the corresponding control law are designed to realize the global Mittag-Leffler synchronization. The sufficient conditions for synchronization and the reachability of the sliding mode surface are derived via hierarc

Expertise

Projective Synchronization for Uncertain Fractional Reaction-Diffusion Systems via Adaptive Sliding nal adaptive sliding mode control method. The approach involves designing a fractional-order integral type switching function and deriving adaptive sliding mode control laws that facilitate the reachability of the fractional-order sliding mode surface within a finite-time interval. Additionally, an

MUTE

A Fractional-Order Food Chain System Incorporating Holling-II Type Functional Response and Prey Refuential equations, the momentous advantage of a fractional-order system is that it has memory. The introduction of fractional differential equation solves the problem of time memory, which makes the fractional ecosystem more reasonable than the ordinary differential ecosystem. Thus, more and more rep

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