Coexisting Attractors and Multistability in a Simple Memristive Wien-Bridge Chaotic Circuit

被引:34
|
作者
Song, Yixuan [1 ]
Yuan, Fang [1 ]
Li, Yuxia [1 ]
机构
[1] Shandong Univ Sci & Technol, Key Lab Robot & Intelligent Technol Shandong Prov, Qingdao 266590, Shandong, Peoples R China
基金
中国国家自然科学基金;
关键词
chaos; memristor; Wien-bridge; coexisting attractors; DSP; SECURE COMMUNICATION; OSCILLATOR; IMPLEMENTATION; DYNAMICS; ALGORITHM; DESIGN; SYSTEM;
D O I
10.3390/e21070678
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
In this paper, a new voltage-controlled memristor is presented. The mathematical expression of this memristor has an absolute value term, so it is called an absolute voltage-controlled memristor. The proposed memristor is locally active, which is proved by its DC V-I (Voltage-Current) plot. A simple three-order Wien-bridge chaotic circuit without inductor is constructed on the basis of the presented memristor. The dynamical behaviors of the simple chaotic system are analyzed in this paper. The main properties of this system are coexisting attractors and multistability. Furthermore, an analog circuit of this chaotic system is realized by the Multisim software. The multistability of the proposed system can enlarge the key space in encryption, which makes the encryption effect better. Therefore, the proposed chaotic system can be used as a pseudo-random sequence generator to provide key sequences for digital encryption systems. Thus, the chaotic system is discretized and implemented by Digital Signal Processing (DSP) technology. The National Institute of Standards and Technology (NIST) test and Approximate Entropy analysis of the proposed chaotic system are conducted in this paper.
引用
收藏
页数:19
相关论文
共 50 条
  • [31] Analysis and implementation of simple four-dimensional memristive chaotic system with infinite coexisting attractors
    Qin Ming-Hong
    Lai Qiang
    Wu Yong-Hong
    ACTA PHYSICA SINICA, 2022, 71 (16)
  • [32] Study of Stability and Chaos Behavior of a New Wien-Bridge Oscillator Circuit
    Shi, Zhengping
    CHAOS AND COMPLEX SYSTEMS, 2013, : 193 - 199
  • [33] Dynamics of a physical SBT memristor-based Wien-bridge circuit
    Mei Guo
    Zhenhao Gao
    Youbao Xue
    Gang Dou
    Yuxia Li
    Nonlinear Dynamics, 2018, 93 : 1681 - 1693
  • [34] Dynamics of a physical SBT memristor-based Wien-bridge circuit
    Guo, Mei
    Gao, Zhenhao
    Xue, Youbao
    Dou, Gang
    Li, Yuxia
    NONLINEAR DYNAMICS, 2018, 93 (03) : 1681 - 1693
  • [35] Bursting oscillations and coexisting attractors in a simple memristor-capacitor-based chaotic circuit
    Wang, Ning
    Zhang, Guoshan
    Bao, Han
    NONLINEAR DYNAMICS, 2019, 97 (02) : 1477 - 1494
  • [36] Bursting oscillations and coexisting attractors in a simple memristor-capacitor-based chaotic circuit
    Ning Wang
    Guoshan Zhang
    Han Bao
    Nonlinear Dynamics, 2019, 97 : 1477 - 1494
  • [37] Wien-bridge chaotic oscillator based on fisrt-order generalized memristor
    Yu Qing
    Bao Bo-Cheng
    Hu Feng-Wei
    Xu Quan
    Chen Mo
    Wang Jiang
    ACTA PHYSICA SINICA, 2014, 63 (24)
  • [38] Experimental observation of chaotic properties in a system of two coupled Wien-Bridge oscillators
    Abdellah, A. G.
    El-Nadi, A. M.
    CHAOS SOLITONS & FRACTALS, 2007, 32 (03) : 988 - 995
  • [39] Design of a hyperchaotic memristive circuit based on wien bridge oscillator
    Sahin, M. Emin
    Demirkol, A. Samil
    Guler, Hasan
    Hamamci, Serdar E.
    COMPUTERS & ELECTRICAL ENGINEERING, 2020, 88
  • [40] Hyperchaotic secrete communication based on Wien-bridge circuit and its DSP realization
    Yu Simin
    Lu Jinhu
    PROCEEDINGS OF THE 26TH CHINESE CONTROL CONFERENCE, VOL 6, 2007, : 404 - +