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LU, R. ALEXANDER, P. NATIQ, H. KARTHIKEYAN, A. SAJAD, J. PETRŽELA, J.
Original Title
The intricacies of Sprott-B system with fractional-order derivatives: dynamical analysis, synchronization, and circuit implementation
Type
journal article in Web of Science
Language
English
Original Abstract
Studying simple chaotic systems with fractional-order derivatives improves modeling accuracy, increases complexity, and enhances control capabilities and robustness against noise. This paper investigates the dynamics of the simple Sprott-B chaotic system using fractional-order derivatives. This study involves a comprehensive dynamical analysis conducted through bifurcation diagrams, revealing the presence of coexisting attractors. Additionally, the synchronization behavior of the system is examined for various derivative orders. Finally, the integer-order and fractional-order electronic circuits are implemented to validate the theoretical findings. This research contributes to a deeper understanding of the Sprott-B system and its fractional-order dynamics, with potential applications in diverse fields such as chaos-based secure communications and nonlinear control systems.
Keywords
Sprott-B system; fractional order; dynamical analysis; circuit implementation
Authors
LU, R.; ALEXANDER, P.; NATIQ, H.; KARTHIKEYAN, A.; SAJAD, J.; PETRŽELA, J.
Released
17. 9. 2023
Publisher
MDPI
Location
Basel (Switzerland)
ISBN
1099-4300
Periodical
ENTROPY
Year of study
25
Number
9
State
Swiss Confederation
Pages from
1
Pages to
12
Pages count
URL
https://www.mdpi.com/1099-4300/25/9/1352
Full text in the Digital Library
http://hdl.handle.net/11012/214458
BibTex
@article{BUT184639, author="Rending {Lu} and Prasina {Alexander} and Hayder {Natiq} and Anitha {Karthikeyan} and Jafari {Sajad} and Jiří {Petržela}", title="The intricacies of Sprott-B system with fractional-order derivatives: dynamical analysis, synchronization, and circuit implementation", journal="ENTROPY", year="2023", volume="25", number="9", pages="1--12", doi="10.3390/e25091352", issn="1099-4300", url="https://www.mdpi.com/1099-4300/25/9/1352" }