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Circuit realization of a fractional-order chaotic jerk system

机译:电路实现分数秩序混沌混沌混沌系统

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In this paper, the analysis, design and circuit synthesis of a fractional-order form of a chaotic jerk system is presented. The proposed system is one of the simplest member of the jerk system's family, because it has the least number of terms, one of which is the unique nonlinear term of the system. For the first time, the hyperbolic sine term is used as a nonlinear term in this kind of jerk systems, which can be easily realized with two antiparallel diodes. Simulation results by using phase portraits and Lyapunov exponents confirm the expected system's chaotic behavior. Moreover, the electronic circuit for the evaluation of the theoretical model of the proposed fractional-order system is presented.
机译:在本文中,提出了一种混沌混沌系统的分数,设计和电路合成。所提出的系统是Jerk系统的家庭中最简单的成员之一,因为它具有最少的术语,其中一个是系统的独特非线性术语。首次,双曲线正弦术语用作这种混蛋系统中的非线性术语,这可以用两个反平行二极管容易地实现。通过使用相位肖像和Lyapunov指数的仿真结果证实了预期的系统的混沌行为。此外,介绍了用于评估所提出的分数阶系统的理论模型的电子电路。

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