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A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium
by
Wang, Zhonglin
, Zhang, Qing
, Ma, Jian
, Chen, Zengqiang
in
Automotive Engineering
/ Bifurcations
/ Chaos theory
/ Circuit design
/ Circuits
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Electronic circuits
/ Engineering
/ Liapunov exponents
/ Mechanical Engineering
/ Memristors
/ Original Paper
/ Poincare maps
/ Vibration
2015
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A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium
by
Wang, Zhonglin
, Zhang, Qing
, Ma, Jian
, Chen, Zengqiang
in
Automotive Engineering
/ Bifurcations
/ Chaos theory
/ Circuit design
/ Circuits
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Electronic circuits
/ Engineering
/ Liapunov exponents
/ Mechanical Engineering
/ Memristors
/ Original Paper
/ Poincare maps
/ Vibration
2015
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium
by
Wang, Zhonglin
, Zhang, Qing
, Ma, Jian
, Chen, Zengqiang
in
Automotive Engineering
/ Bifurcations
/ Chaos theory
/ Circuit design
/ Circuits
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Electronic circuits
/ Engineering
/ Liapunov exponents
/ Mechanical Engineering
/ Memristors
/ Original Paper
/ Poincare maps
/ Vibration
2015
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A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium
Journal Article
A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium
2015
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Overview
A new hyper-chaotic system is presented in this paper by adding a smooth flux-controlled memristor and a cross-product item into a three-dimensional autonomous chaotic system. It is exciting that this new memristive system can show a four-wing hyper-chaotic attractor with a line equilibrium. The dynamical behaviors of the proposed system are analyzed by Lyapunov exponents, bifurcation diagram and Poincaré maps. Then, by using the topological horseshoe theory and computer-assisted proof, the existence of hyperchaos in the system is verified theoretically. Finally, an electronic circuit is designed to implement the hyper-chaotic memristive system.
Publisher
Springer Netherlands,Springer Nature B.V
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