A novel grid multi-structure chaotic attractor and its application in medical image encryption

IF 1.9 3区 物理与天体物理 Q2 PHYSICS, MULTIDISCIPLINARY
Zhenhua Hu, Hairong Lin, Chunhua Wang
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引用次数: 0

Abstract

Grid multi-scroll/wing chaotic systems are complex non-linear dynamic systems, which are widely used in secure communication. The grid multi-scroll/wing chaotic systems are usually realized by using the function control method, which has a complex realization method, many control parameters, and a simple unit attractor structure. In this paper, based on the Hopfield neural network, a memristive Hopfield neural network model is proposed by using the memristor synapse control method. The model can generate novel grid multi-structure chaotic attractors, which have the characteristics of a simple implementation method, few control parameters, and complex unit attractor structure. Firstly, the generation mechanism of the grid multi-structure chaotic attractors is analyzed by the equilibrium points and stability. Secondly, its basic dynamical characteristics including the Lyapunov exponent spectrum, fractal dimension, time series, power spectrum, bifurcation diagram, and Poincaré section are analyzed. Thirdly, an analog circuit of the neural network model is designed and realized by Multisim. Finally, combined with the chaos encryption principle, an image encryption scheme is designed based on the generated grid multi-structure attractors. Experimental results show that compared with the existing schemes, the proposed scheme has larger information entropy, higher key sensitivity, and a good application prospect.
一种新型网格多结构混沌吸引子及其在医学图像加密中的应用
网格多涡旋/翼混沌系统是一种复杂的非线性动态系统,广泛应用于保密通信领域。网格多涡旋/翼混沌系统通常采用函数控制方法实现,该方法实现方法复杂,控制参数多,单元吸引子结构简单。本文在Hopfield神经网络的基础上,采用忆阻突触控制方法,提出了一种忆阻Hopfield神经网络模型。该模型能够生成新颖的网格多结构混沌吸引子,具有实现方法简单、控制参数少、单元吸引子结构复杂等特点。首先,从平衡点和稳定性两个方面分析了网格多结构混沌吸引子的产生机理;其次,分析了其基本动力学特征,包括李雅普诺夫指数谱、分形维数、时间序列、功率谱、分岔图和庞卡罗剖面。然后,利用Multisim软件设计并实现了神经网络模型的模拟电路。最后,结合混沌加密原理,设计了基于生成的网格多结构吸引子的图像加密方案。实验结果表明,与现有方案相比,该方案具有更大的信息熵和更高的密钥灵敏度,具有良好的应用前景。
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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来源期刊
Frontiers in Physics
Frontiers in Physics Mathematics-Mathematical Physics
CiteScore
4.50
自引率
6.50%
发文量
1215
审稿时长
12 weeks
期刊介绍: Frontiers in Physics publishes rigorously peer-reviewed research across the entire field, from experimental, to computational and theoretical physics. This multidisciplinary open-access journal is at the forefront of disseminating and communicating scientific knowledge and impactful discoveries to researchers, academics, engineers and the public worldwide.
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