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Furthermore, we demonstrated the capability to simulate the new 8D chaotic system in the Proteus 8 environment using the Arduino Uno microcontroller. To visualize the new 8D chaotic system, we employed an Arduino Uno board along with eight light-emitting diodes (LEDs). The simulation results of chaotic behavior in the Multisim environment demonstrate similar behavior compared to simulation results from Matlab-Simulink and LabView models. Using the results from Matlab-Simulink and LabView models, a chaotic signal generator for the 8D chaotic system was implemented in the Multisim environment. An adaptive controller was used to stabilize the 8D chaotic system with unknown system parameters, and an active control method was derived to achieve global chaotic synchronization of two identical 8D chaotic systems with unknown system parameters. The fractional Kaplan-York dimension shows the fractal structure of strange attractors. The presence of two positive Lyapunov exponents indicates hyperchaotic behavior. The Lyapunov exponent spectrum and Kaplan-York dimension were calculated with fixed parameters of the 8D dynamical system. This paper presents the construction of Matlab-Simulink and LabView models for a novel nonlinear dynamic system of equations in an eight-dimensional (8D) phase space. 2, Kharkiv, 61002, UkraineĬhaotic behavior, Chaos generator, Computer simulation, Circuit design Abstract
National Technical University “Kharkiv Polytechnic Institute”, Kyrpychova str. Institute for Single Crystals, NAS Ukraine, Kharkiv, Ukraine
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