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Projective Synchronization of a Hyperchaotic Lorenz System
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@Article{JICS-14-003,
author = {Li Xin , Xuerong Shi and Mingjie Xu},
title = {Projective Synchronization of a Hyperchaotic Lorenz System},
journal = {Journal of Information and Computing Science},
year = {2024},
volume = {14},
number = {1},
pages = {003--009},
abstract = { In this paper, the dynamical behaviors and projective synchronization of a five-dimensional
hyperchaotic Lorenz system are investigated. First of all, a hyperchaotic system is constructed by introducing
two state variables into the Lorenz chaotic system. Secondly, the dynamical behaviors of the proposed
system, such as the dissipative property and equilibrium point, are discussed. Thirdly, based on the stability
theory, the projective synchronization of the systems can be achieved. Finally, some numerical simulations
are given to verify the projective synchronization scheme.
},
issn = {1746-7659},
doi = {https://doi.org/},
url = {http://global-sci.org/intro/article_detail/jics/22426.html}
}
TY - JOUR
T1 - Projective Synchronization of a Hyperchaotic Lorenz System
AU - Li Xin , Xuerong Shi and Mingjie Xu
JO - Journal of Information and Computing Science
VL - 1
SP - 003
EP - 009
PY - 2024
DA - 2024/01
SN - 14
DO - http://doi.org/
UR - https://global-sci.org/intro/article_detail/jics/22426.html
KW - Lorenz system, Hyperchaotic, Projective synchronization
AB - In this paper, the dynamical behaviors and projective synchronization of a five-dimensional
hyperchaotic Lorenz system are investigated. First of all, a hyperchaotic system is constructed by introducing
two state variables into the Lorenz chaotic system. Secondly, the dynamical behaviors of the proposed
system, such as the dissipative property and equilibrium point, are discussed. Thirdly, based on the stability
theory, the projective synchronization of the systems can be achieved. Finally, some numerical simulations
are given to verify the projective synchronization scheme.
Li Xin , Xuerong Shi and Mingjie Xu. (2024). Projective Synchronization of a Hyperchaotic Lorenz System.
Journal of Information and Computing Science. 14 (1).
003-009.
doi:
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