Microscopic modelling of the non-linear gap junction channels

Andjela Davidovic, Y. Coudière, T. Desplantez, C. Poignard
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引用次数: 1

Abstract

The usual way to model the propagation of the action potential through the cardiac tissue is to assume passive diffusive intracellular and extracellular domains, and ion channel dynamics on the cells' membrane. Gap junctions (GJ) are localised clusters of gap junction channels (GJCs) that connects electrically adjacent cells. The importance of GJCs and their modifications in the signal propagation has been demonstrated in the experimental studies (e.g. Beauchamp et al 2012). But, in the current mathematical models the behaviour of the GJCs is either neglected or assumed to be passive, i.e the conductance of GJCs is taken as a steady constant. On the other hand, the experimental results, obtained by the dual-voltage clamp technique, show that GJCs are time and voltage dependent. Here we focus on describing ventricular GJCs made of connexin Cx43 and Cx45. We use the Hodgkin-Huxley formalism to describe GJC conductance via one gating variable. We incorporate the non-linear GJC voltage dependence into the microscopic model of the tissue as a new boundary condition on specific parts of the cells' membranes.
非线性间隙结通道的微观模拟
通常模拟动作电位在心脏组织中的传播的方法是假设被动扩散的细胞内和细胞外结构域,以及细胞膜上的离子通道动力学。间隙连接(GJ)是连接电相邻细胞的局部间隙连接通道(GJCs)簇。实验研究已经证明了GJCs及其修饰在信号传播中的重要性(如Beauchamp et al 2012)。但是,在目前的数学模型中,GJCs的行为要么被忽略,要么被认为是被动的,即GJCs的电导被认为是一个稳定的常数。另一方面,通过双电压箝位技术获得的实验结果表明,GJCs具有时间和电压依赖性。在这里,我们重点描述由连接蛋白Cx43和Cx45构成的心室gjc。我们使用霍奇金-赫胥黎形式来描述GJC电导通过一个门控变量。我们将非线性GJC电压依赖性作为细胞膜特定部分的新边界条件纳入组织的微观模型中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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