• DocumentCode
    541556
  • Title

    Predicting unpinning success rates for a pinned spiral in an excitable medium

  • Author

    Behrend, Anna ; Bittihn, Philip ; Luther, Stefan

  • Author_Institution
    Max Planck Inst. for Dynamics & Self-Organ., Goettingen, Germany
  • fYear
    2010
  • fDate
    26-29 Sept. 2010
  • Firstpage
    345
  • Lastpage
    348
  • Abstract
    Today, the only robust technique for terminating ventricular fibrillation is an electrical shock of up to 400 joules. A reliable more gentle alternative to this procedure is desirable, as the strong currents of the shock may result in cardiac lesions and therefore may increase the risk of further abnormal heart rhythms. Reentrant arrhythmias are associated with the existence of spiral waves in the tissue. Their termination by local control is substantially limited by anchoring of these waves at natural heterogeneities. Far-field pacing (FFP) is a control strategy that has been shown to be capable of unpinning waves from obstacles. The success of unpinning is both frequency-dependent and sensitive to the initial position of the spiral. Therefore, in this article, we systematically analyze the response of a single pinned wave to FFP. By quantifying the response of the wave for a single pulse in a generic model of excitable media and incorporating the results into an iterative map, we predict the response of the wave to multiple pulses.
  • Keywords
    bioelectric phenomena; biological tissues; cardiology; iterative methods; patient treatment; excitable medium; far field pacing control strategy; iterative map; natural tissue heterogeneities; pinned spiral; reentrant arrhythmias; spiral wave unpinning; tissue spiral waves; unpinning success rate prediction; ventricular fibrillation termination; Computational modeling; Integrated circuit modeling; Mathematical model; Media; Numerical models; Numerical simulation; Spirals;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Computing in Cardiology, 2010
  • Conference_Location
    Belfast
  • ISSN
    0276-6547
  • Print_ISBN
    978-1-4244-7318-2
  • Type

    conf

  • Filename
    5737980