• DocumentCode
    3547832
  • Title

    Integral observer approach for chaos synchronization with transmission disturbances

  • Author

    Jiang, Guo-Ping ; Zheng, Wei Xing ; Tang, Wallace Kit-Sang ; Chen, Guanrong

  • Author_Institution
    Dept. of Electron. Eng., Nanjing Univ. of Posts & Telecommun., China
  • fYear
    2005
  • fDate
    23-26 May 2005
  • Firstpage
    6038
  • Abstract
    The paper addresses the issue of chaos synchronization with disturbances in the transmission channel. Using an integral observer approach, a new scheme for chaos synchronization is developed for a class of chaotic systems. Based on the Lyapunov stability theory, a sufficient condition is derived for chaos synchronization in this setting. By using the Schur theorem and some matrix operation techniques, this criterion is then transformed into a linear matrix inequality (LMI) form, which can be easily verified and solved using the MATLAB LMI Toolbox. It is then shown that under the proposed scheme and derived criterion, the effect of the transmission disturbances can be greatly reduced, and, consequently, chaos synchronization is achieved satisfactorily. The chaotic Murali-Lakshmanan-Chua system is simulated to verify the effectiveness of the scheme and to validate the suggested criterion.
  • Keywords
    chaotic communication; linear matrix inequalities; observers; stability; synchronisation; telecommunication security; Lyapunov stability theory; Schur theorem; chaos synchronization; chaotic Murali-Lakshmanan-Chua system; integral observer; linear matrix inequality; secure communications; transmission disturbances; Chaos; Chaotic communication; Gain measurement; Linear matrix inequalities; Linear systems; Lyapunov method; MATLAB; Nonlinear systems; Sufficient conditions;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Circuits and Systems, 2005. ISCAS 2005. IEEE International Symposium on
  • Print_ISBN
    0-7803-8834-8
  • Type

    conf

  • DOI
    10.1109/ISCAS.2005.1466016
  • Filename
    1466016