One input control and synchronization for generalized Lorenz-like systems
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@Article{JICS-15-154,
author = {Yawen Wu},
title = {One input control and synchronization for generalized Lorenz-like systems},
journal = {Journal of Information and Computing Science},
year = {2024},
volume = {15},
number = {2},
pages = {154--160},
abstract = { This paper proposes a new class of nonlinear systems called generalized Lorenz-like systems
which can be used to describe many usual three-dimensional chaotic systems such as Lorenz system, Lü
system, Chen system, Liu system, etc. Then the control and synchronization problems for generalized
Lorenz-like system via a single input are studied and two control laws are proposed based on partial feedback
linearization with asymptotically stable zero dynamics. Finally, the numerical simulations demonstrate the
correctness and effectiveness of the proposed control strategies.
},
issn = {1746-7659},
doi = {https://doi.org/},
url = {http://global-sci.org/intro/article_detail/jics/22391.html}
}
TY - JOUR
T1 - One input control and synchronization for generalized Lorenz-like systems
AU - Yawen Wu
JO - Journal of Information and Computing Science
VL - 2
SP - 154
EP - 160
PY - 2024
DA - 2024/01
SN - 15
DO - http://doi.org/
UR - https://global-sci.org/intro/article_detail/jics/22391.html
KW - Chaos synchronization
KW - zero dynamics
KW - generalized Lorenz-like system.
AB - This paper proposes a new class of nonlinear systems called generalized Lorenz-like systems
which can be used to describe many usual three-dimensional chaotic systems such as Lorenz system, Lü
system, Chen system, Liu system, etc. Then the control and synchronization problems for generalized
Lorenz-like system via a single input are studied and two control laws are proposed based on partial feedback
linearization with asymptotically stable zero dynamics. Finally, the numerical simulations demonstrate the
correctness and effectiveness of the proposed control strategies.
Yawen Wu. (2024). One input control and synchronization for generalized Lorenz-like systems.
Journal of Information and Computing Science. 15 (2).
154-160.
doi:
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