Abstract:
:This paper discusses the dynamics of the circus movement around a one-dimensional continuous and uniform loop of model cardiac cells. The membrane ionic currents are represented by a modified Beeler-Reuter formulation. The description of the quasiperiodic regimes initiated in a previous paper is completed and their equivalence with those predicted by an integral-delay model is discussed. The two models differ in the number of quasiperiodic modes of reentry that can be sustained and in the type of bifurcation by which they appear. These differences are the consequences of the modulation of the repolarization phase by diffusion in the ionic model. A modified version of the integral-delay model that includes a spatial averaging in the calculation of the action potential duration is shown to suppress the discrepancies.
journal_name
Ann Biomed Engjournal_title
Annals of biomedical engineeringauthors
Vinet Adoi
10.1114/1.1289458subject
Has Abstractpub_date
2000-07-01 00:00:00pages
704-20issue
7eissn
0090-6964issn
1573-9686journal_volume
28pub_type
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