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Finite-time projective synchronization of memristor-based delay fractional-order neural networks
by
Zheng, Mingwen
, Yang, Yixian
, Xiao, Jinghua
, Peng, Haipeng
, Li, Lixiang
, Zhao, Hui
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Controllers
/ Delay
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Feasibility studies
/ Feedback control
/ Integral equations
/ Mathematical models
/ Mechanical Engineering
/ Memristors
/ Neural networks
/ Original Paper
/ Time synchronization
/ Vibration
2017
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Finite-time projective synchronization of memristor-based delay fractional-order neural networks
by
Zheng, Mingwen
, Yang, Yixian
, Xiao, Jinghua
, Peng, Haipeng
, Li, Lixiang
, Zhao, Hui
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Controllers
/ Delay
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Feasibility studies
/ Feedback control
/ Integral equations
/ Mathematical models
/ Mechanical Engineering
/ Memristors
/ Neural networks
/ Original Paper
/ Time synchronization
/ Vibration
2017
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Do you wish to request the book?
Finite-time projective synchronization of memristor-based delay fractional-order neural networks
by
Zheng, Mingwen
, Yang, Yixian
, Xiao, Jinghua
, Peng, Haipeng
, Li, Lixiang
, Zhao, Hui
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Controllers
/ Delay
/ Differential equations
/ Dynamical Systems
/ Engineering
/ Feasibility studies
/ Feedback control
/ Integral equations
/ Mathematical models
/ Mechanical Engineering
/ Memristors
/ Neural networks
/ Original Paper
/ Time synchronization
/ Vibration
2017
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Finite-time projective synchronization of memristor-based delay fractional-order neural networks
Journal Article
Finite-time projective synchronization of memristor-based delay fractional-order neural networks
2017
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Overview
This paper mainly investigates the finite-time projective synchronization problem of memristor-based delay fractional-order neural networks (MDFNNs). By using the definition of finite-time projective synchronization, combined with the memristor model, set-valued map and differential inclusion theory, Gronwall–Bellman integral inequality and Volterra-integral equation, the finite-time projective of MDFNNs is achieved via the linear feedback controller. Novel sufficient conditions are obtained to guarantee the finite-time projective synchronization of the drive-response MDFNNs. Besides, we also analyze the feasible region of the settling time. Finally, two numerical examples are given to show the effectiveness of the proposed results.
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