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Volume 9 Issue 1
Feb.  2002
数据统计

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Na Yu and Lequan Min, Analytical Criteria for Local Activity of CNN with Two Ports and Application to Smoothed Chua's Circuit, J. Univ. Sci. Technol. Beijing, 9(2002), No. 1, pp. 65-73.
Cite this article as:
Na Yu and Lequan Min, Analytical Criteria for Local Activity of CNN with Two Ports and Application to Smoothed Chua's Circuit, J. Univ. Sci. Technol. Beijing, 9(2002), No. 1, pp. 65-73.
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Analytical Criteria for Local Activity of CNN with Two Ports and Application to Smoothed Chua's Circuit

  • 通讯作者:

    Lequan Min    E-mail: lqmin@sohu.com

  • Presents analytic criteria for the local activity theory in two-port cellular neural network (CNN) cells with four local state variables, and gives the application to a smoothed Chua's circuit (SCC) CNN with two-port and 15×15 arrays. The bifurcation diagrams of the SCC CNN show that they are completely the same as those of an SCC CNN with one-port calculated earlier;which do not exist locally passive domain. The evolution of the patterns of the state variables of the SCC CNN is stimulated. Oscillatory patterns, chaotic patterns, or divergent patterns may emerge if the selected cell parameters are located in the locally active unstable domains but nearby the edge of chaos domain.
  • Information

    Analytical Criteria for Local Activity of CNN with Two Ports and Application to Smoothed Chua's Circuit

    + Author Affiliations
    • Presents analytic criteria for the local activity theory in two-port cellular neural network (CNN) cells with four local state variables, and gives the application to a smoothed Chua's circuit (SCC) CNN with two-port and 15×15 arrays. The bifurcation diagrams of the SCC CNN show that they are completely the same as those of an SCC CNN with one-port calculated earlier;which do not exist locally passive domain. The evolution of the patterns of the state variables of the SCC CNN is stimulated. Oscillatory patterns, chaotic patterns, or divergent patterns may emerge if the selected cell parameters are located in the locally active unstable domains but nearby the edge of chaos domain.
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