A chaotic secure communication scheme based on synchronization of double-layered and multiple complex networks

被引:0
|
作者
Lili Zhou
Fei Tan
机构
[1] Xiangtan University,College of Information Engineering
[2] Nanjing University of Science and Technology,School of Automation
来源
Nonlinear Dynamics | 2019年 / 96卷
关键词
Two-layered and multiple complex dynamical networks; Chaotic systems; Encryption scheme; Chaotic synchronization;
D O I
暂无
中图分类号
学科分类号
摘要
In this paper, we mainly propose a chaotic secure communication scheme which is based on the synchronization of double-layered and multiple complex dynamical networks. Compared with the previous chaotic secure communication schemes, in which only two chaotic systems or just a single-layer network composed of multiple chaotic systems is used, the introduction of a double-layered and multiple complex networks model composed of many encryption/encryption units can not only reflect the complex characteristics of different nodes, but also can improve the complexity and security of information encryption. By using a clustering method, nodes with the same characteristics belong to the same subnet, while the nodes with different characteristics belong to different ones. The subnets in the transmitter and receiver are one-to-one correspondence and form a pair of matching subnets, but the node size of each subnet can be inconsistent. Each subnet is only responsible for encrypting a certain part of information, and thus, the synchronization between each pair of matching subnets plays a crucial role on the correct recovery of information. Multiple encryption/decryption units operating in parallel way can speed up the encryption of information, and the key space can grow with the number of nodes in the transmitter. The proposed scheme utilizes the chaotic signals generated by many chaotic systems as the key sequences and adopts the one-time-one-cipher encryption method. Moreover, this scheme is not subject to the constraint that the amplitude of the encrypted signal should be much smaller than that of the chaotic signal, and it is particularly suitable for the big data encryption. Both theoretical analysis and numerical simulation demonstrate the feasibility and effectiveness of the proposed scheme.
引用
收藏
页码:869 / 883
页数:14
相关论文
共 50 条
  • [21] Secure Communication of Fractional Complex Chaotic Systems Based on Fractional Difference Function Synchronization
    Liu, Jiaxun
    Wang, Zuoxun
    Shu, Minglei
    Zhang, Fangfang
    Leng, Sen
    Sun, Xiaohui
    COMPLEXITY, 2019, 2019
  • [22] Secure Communication Scheme Using Uncertain Delayed Chaotic System Synchronization Based on Disturbance Observers
    Mei, Rong
    2009 INTERNATIONAL WORKSHOP ON CHAOS-FRACTALS THEORIES AND APPLICATIONS (IWCFTA 2009), 2009, : 177 - 181
  • [23] An observer-based chaotic synchronization scheme for time-delay secure communication systems
    Chen, Xuemin
    Wang, Zidong
    2007 IEEE INTERNATIONAL CONFERENCE ON NETWORKING, SENSING, AND CONTROL, VOLS 1 AND 2, 2007, : 209 - +
  • [24] Design and performance research of a chaotic secure communication scheme based on active-passive synchronization
    Zhang, XZ
    Song, CY
    Qiao, YL
    CHINESE JOURNAL OF ELECTRONICS, 2005, 14 (02): : 289 - 292
  • [25] Secure communication by generalized chaotic synchronization
    Min, LQ
    Zhang, XH
    Yang, M
    JOURNAL OF UNIVERSITY OF SCIENCE AND TECHNOLOGY BEIJING, 2003, 10 (02): : 75 - 78
  • [26] On the use of chaotic synchronization for secure communication
    Koronovskii, A. A.
    Moskalenko, O. I.
    Hramov, A. E.
    PHYSICS-USPEKHI, 2009, 52 (12) : 1213 - 1238
  • [28] A Novel Secure Communication Scheme Based on Chaotic System
    Wei, Pengcheng
    Ran, Wei
    Huang, Junjian
    ADVANCES IN CIVIL ENGINEERING, PTS 1-6, 2011, 255-260 : 2242 - +
  • [29] A new chaotic communication scheme based on adaptive synchronization
    Wu Xiang-Jun
    CHAOS, 2006, 16 (04)
  • [30] COMPLETE SYNCHRONIZATION OF COUPLED MULTIPLE-TIME-DELAY COMPLEX CHAOTIC SYSTEM WITH APPLICATIONS TO SECURE COMMUNICATION
    Zhang, Fangfang
    ACTA PHYSICA POLONICA B, 2015, 46 (08): : 1473 - 1486