Literature DB >> 12851795

Modelling the electrophysiological endothelial cell response to bradykinin.

Alexander Schuster1, Jean-Louis Bény, Jean-Jacques Meister.   

Abstract

The goal of the present study is to construct a biophysical model of the coronary artery endothelial cell response to bradykinin. This model takes into account intracellular Ca2+ dynamics, membrane potential, a non-selective cation channel, and two Ca(2+)-dependent K+ channels, as well as intra- and extracellular Ca2+ sources. The model reproduces the experimental data available, and predicts certain quantities which would be hard to obtain experimentally, like the individual K+ channel currents when the membrane potential is allowed to freely evolve, the implication of epoxyeicosatrienoic acids (EETs), and the total K+ released during stimulation. The main results are: (1) the large-conductance K+ channel participates only very little in the overall response; (2) EETs are required in order to explain the experimental current-potential relationships, but are not an essential component of the bradykinin response; and (3) the total K+ released during stimulation gives rise to a concentration in the intercellular space which is of millimolar order. This concentration change is compatible with the hypothesis that K+ contributes to the endothelium-derived hyperpolarizing factor phenomenon.

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Year:  2003        PMID: 12851795     DOI: 10.1007/s00249-003-0279-x

Source DB:  PubMed          Journal:  Eur Biophys J        ISSN: 0175-7571            Impact factor:   1.733


  22 in total

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  7 in total

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5.  A mathematical model of vasoreactivity in rat mesenteric arterioles: I. Myoendothelial communication.

Authors:  Adam Kapela; Anastasios Bezerianos; Nikolaos M Tsoukias
Journal:  Microcirculation       Date:  2009-11       Impact factor: 2.628

6.  Role of microprojections in myoendothelial feedback--a theoretical study.

Authors:  Sridevi Nagaraja; Adam Kapela; Cam H Tran; Donald G Welsh; Nikolaos M Tsoukias
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7.  Coronary Smooth Muscle Cell Calcium Dynamics: Effects of Bifurcation Angle on Atheroprone Conditions.

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