首页> 外文期刊>International journal of circuit theory and applications >A minimum five-component five-term single-nonlinearity chaotic jerk circuit based on a twin-jerk single-op-amp technique
【24h】

A minimum five-component five-term single-nonlinearity chaotic jerk circuit based on a twin-jerk single-op-amp technique

机译:基于双冲击单运算放大器技术的最小五分量五项单非线性混沌冲击电路

获取原文
获取原文并翻译 | 示例
           

摘要

A minimum 5-component 5-term single-nonlinearity chaotic jerk circuit is presented as the first simplest chaotic jerk circuit in a category that a single op-amp is employed. Such a simplest circuit displays 5 simultaneous advantages of (1) 5 minimum basic electronic components, (2) 5 minimum algebraic terms in a set of 3 coupled first-order ordinary differential equations (ODEs), (3) a single minimum term of nonlinearity in the ODEs, (4) a simple passive component for nonlinearity, and (5) a single op-amp. The proposed 5-term single-nonlinearity chaotic jerk circuit and a slightly modified version of an existing 6-term 2-nonlinearity chaotic jerk circuit form mirrored images of each other. Although both mirrored circuits yield 2 different sets of the ODEs, both sets however can be recast into a pair of twin jerk equations. Both mirrored circuits are therefore algebraically twin 5-component chaotic jerk circuits, leading to a twin-jerk single-op-amp approach to the proposed minimum chaotic jerk circuit. Two cross verifications of trajectories of both circuits are illustrated through numerical and experimental results. Dynamical properties are also presented.
机译:在采用单个运算放大器的类别中,提出了最小的5分量5项单项非线性混沌混叠电路,作为第一个最简单的混沌混叠电路。这种最简单的电路同时显示以下五个优点:(1)5个最小基本电子元件;(2)一组3个耦合的一阶常微分方程(ODE); 5个最小代数项;(3)一个非线性最小项在ODE中,(4)是用于非线性的简单无源组件,而(5)是单个运算放大器。拟议的5项单非线性混沌混叠电路和现有6项2非线性混沌混叠电路的略微修改版本互为镜像。尽管两个镜像电路都产生2组不同的ODE,但是,这两组都可以重铸为一对孪生的混蛋方程式。因此,两个镜像电路都是代数双5分量混沌加扰电路,从而导致了针对所提出的最小混沌加扰电路的双抖动单运放方法。通过数值和实验结果说明了两个电路轨迹的两次交叉验证。还介绍了动力学特性。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号