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A Mathematical Model of Uterine Dynamics and its Application to Human Parturition
Authors:C Vauge  B Carbonne  E Papiernik  F Ferré
Institution:(1) Laboratoire d'Instrumentation Physique, Université Paris - Val de Marne, 94010 Creteil, France;(2) U. 361 INSERM, Service de Gynécologie et d'Obstétrique, Hôpital Saint-Antoine, Université Pierre et Marie Curie, 75012 Paris, France;(3) Maternité Port-Royal, Baudelocque, Hôpital Cochin, Université René Descartes, 75679 - Paris Cedex 14, France;(4) U.361 INSERM, Reproduction et physiopathologie obstétricale, Université René Descartes, Pavillon Baudelocque, 123, bd. de Port-Royal, 75014 Paris, France. Tél: E-mail
Abstract:We have developed a simple mathematical model with three physiologically significant states to describe the changes in intrauterine pressure associated with a contraction during human parturition. The myometrium is modelled as a set of smooth muscle cells, each of which is in one of three states (quiescent, contracted, refractory) at a given time. These states are occupied according to a cycle governed by three temporal parameters. The solutions of the equations describing the model show an oscillatory behavior for particular values of these parameters, which is very similar to the time dependant development of intrauterine pressure during labor. Due to its non-linear terms, our model could lead to chaotic oscillations (in the mathematical sense), whose clinical counterpart may occur in cases of dystocia. Despite its simplicity, this model appears to be a useful guide to further investigations of the oscillatory behavior of the myometrium, or other smooth muscles, in normal and pathological situations.
Keywords:human partition  myometrial contractions  mathematical model
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