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    • Characterization and control of chaotic dynamics in a nerve conduction model equation

      S Rajasekar

      Spatio-Temporal Chaos, Synchronization And Control Volume 48 Issue 1 January 1997 pp 249-258

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      Permanent link:
      https://www.ias.ac.in/article/fulltext/pram/048/01/0249-0258

    • Keywords

       

      Bonhoeffer-van der Pol oscillator; local Lyapunov exponent; weak and strong chaos; controlling of chaos

    • Abstract

       

      In this paper we consider the Bonhoeffer-van der Pol (BVP) equation which describes propagation of nerve pulses in a neural membrane, and characterize the chaotic attractor at various bifurcations, and the probability distribution associated with weak and strong chaos. We illustrate control of chaos in the BVP equation by the Ott-Grebogi-Yorke method as well as through a periodic instantaneous burst.

    • Author Affiliations

       

      S Rajasekar1

      1. Department of Physics, Manonmaniam Sundaranar University, Tirunelveli - 627 002, India

    • Dates

       
      Published
      January 1997

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