Fractional-order heterogeneous neuron network based on coupled locally-active memristors and its application in image encryption and hiding

被引:2
|
作者
Ding, Dawei [1 ]
Jin, Fan [1 ]
Zhang, Hongwei [1 ]
Yang, Zongli [1 ]
Chen, Siqi [1 ]
Zhu, Haifei [1 ]
Xu, Xinyue [1 ]
Liu, Xiang [1 ]
机构
[1] Anhui Univ, Sch Elect & Informat Engn, Hefei 230601, Peoples R China
关键词
Locally-active memristor; Fractional-order (FO) system; Heterogeneous neuron network; Multistable behaviors; DWT; Image encryption and hiding; IMPLEMENTATION;
D O I
10.1016/j.chaos.2024.115397
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Synaptic crosstalk significantly influences neural firing in the brain. Locally-active memristors can effectively emulate neural network synapses and have a significant importance in neural network research. This paper designs a tristable locally-active memristive model and presents a novel fractional-order (FO) heterogeneous neuron network. This neural network consists of Hindmarsh-Rose (HR) neuron and FitzHugh-Nagumo (FHN) neuron, which are connected by coupling FO locally-active memristors. The research found that changes in the order of different dimensions have a significant effect on the neural network firing through the three-parameter bifurcation diagram. Moreover, it is found that the locally-active memristor as a synapse can affect the coexistence firing behavior of the network. The complex dynamics have been studied numerically by using phase diagrams, Lyapunov exponent spectrum, bifurcation diagram and extreme multistability can be found. In particular, the system can generate a complex bursting behavior in the presence of an external current. In order to verify the accuracy of the simulation, the phase diagram of FO heterogeneous neuron network is implemented by STM32 microcontroller, and results of the experiments are in great agreement with results of the numerical simulations. Finally, an image encryption and hiding method based on FO heterogeneous neuron network and discrete wavelet transform (DWT) is proposed. The experimental results demonstrate that the encryption and hiding scheme has excellent security and strong robustness.
引用
收藏
页数:20
相关论文
共 50 条
  • [21] Characteristic analysis of the fractional-order hyperchaotic complex system and its image encryption application
    Yang, Feifei
    Mou, Jun
    Liu, Jian
    Ma, Chenguang
    Yan, Huizhen
    SIGNAL PROCESSING, 2020, 169
  • [22] Analysis of Piecewise-Linear Hopfield Neural Network Model Based on a Novel Fractional-Order Memristor and Its Application to Image Encryption
    Wu, Chaojun
    Guo, Junxuan
    Yang, Ningning
    Zhang, Zheyuan
    INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 2025,
  • [23] A METHOD FOR IMAGE ENCRYPTION BASED ON FRACTIONAL-ORDER HYPERCHAOTIC SYSTEMS
    He, Jianbin
    Yu, Simin
    Cai, Jianping
    JOURNAL OF APPLIED ANALYSIS AND COMPUTATION, 2015, 5 (02): : 197 - 209
  • [24] Image Encryption Based on Fractional-order Chaotic Model of PMSM
    Xue, Wei
    Zhang, Mei
    Liu, Shilong
    Li, Xue
    ICAROB 2017: PROCEEDINGS OF THE 2017 INTERNATIONAL CONFERENCE ON ARTIFICIAL LIFE AND ROBOTICS, 2017, : P173 - P176
  • [25] Image Encryption Implementation Based on Fractional-order Chen System
    Jia, Hongyan
    Wang, Qinghe
    PROCEEDINGS OF THE 2016 INTERNATIONAL CONFERENCE ON ARTIFICIAL LIFE AND ROBOTICS (ICAROB 2016), 2016, : 254 - 257
  • [26] Image Encryption Based on Fractional-order Chen Hyperchaotic System
    Peng, Jun
    Yang, Wu
    Jin, Shangzhu
    Pang, Shaoning
    Tang, Dedong
    Bai, Junjie
    Zhang, Du
    PROCEEDINGS OF THE 15TH IEEE CONFERENCE ON INDUSTRIAL ELECTRONICS AND APPLICATIONS (ICIEA 2020), 2020, : 213 - 217
  • [27] Transient transition behaviors of fractional-order simplest chaotic circuit with bi-stable locally-active memristor and its ARM-based implementation
    杨宗立
    梁栋
    丁大为
    胡永兵
    李浩
    Chinese Physics B, 2021, (12) : 240 - 253
  • [28] Chaos in fractional-order discrete neural networks with application to image encryption
    Chen, Liping
    Yin, Hao
    Huang, Tingwen
    Yuan, Liguo
    Zheng, Song
    Yin, Lisheng
    NEURAL NETWORKS, 2020, 125 (125) : 174 - 184
  • [29] Transient transition behaviors of fractional-order simplest chaotic circuit with bi-stable locally-active memristor and its ARM-based implementation
    Yang, Zong-Li
    Liang, Dong
    Ding, Da-Wei
    Hu, Yong-Bing
    Li, Hao
    CHINESE PHYSICS B, 2021, 30 (12)
  • [30] Synchronization precision analysis of a fractional-order hyperchaos with application to image encryption
    Wang, Shuying
    Hong, Ling
    Jiang, Jun
    Li, Xianfeng
    AIP ADVANCES, 2020, 10 (10)