Circuit realization of chaotic systems with quadratic nonlinearity using AD633 based generic topology

Kriti Suneja, N. Pandey, R. Pandey
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Abstract

This paper presents the systematic realization of chaotic systems, with cross product or quadratic type non-linearities, using only one type of active building block, namely AD633, which is a commercially available Integrated Circuit (IC) of Analog Multiplier (AM), and few off the shelf passive components, namely resistors and capacitors. The number of AD633s required in the proposed scheme is equal to the dimension of the system. This reduces the requirement of summation/ subtraction circuits involving voltage and current mode active building blocks, thus reducing the component count significantly and make the design of chaotic circuits simple and cost effective. The simulations have been performed in LTspice design environment, and the results in the form of phase space diagrams have been presented for two chaotic systems: Rabinovich chaotic system and Lorenz chaotic system. The shape of the phase space plots, also known as attractors confirms the feasibility of the proposed approach.
基于AD633通用拓扑的二次非线性混沌系统电路实现
本文介绍了具有交叉积或二次型非线性的混沌系统的系统实现,仅使用一种类型的有源构件,即AD633,它是一种市售的模拟乘法器(AM)集成电路(IC),以及少量现成的无源元件,即电阻和电容器。在本方案中,所需ad633的数量与系统的尺寸相等。这减少了涉及电压和电流模式有源构建块的求和/减法电路的需求,从而大大减少了元件数量,使混沌电路的设计变得简单和经济有效。在LTspice设计环境下进行了仿真,并以相空间图的形式给出了Rabinovich混沌系统和Lorenz混沌系统的仿真结果。相空间图(也称为吸引子)的形状证实了所提出方法的可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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