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离子通过生物膜运动的动力学理论模型。3. 溶液不对称时的稳态电学性质。

Kinetic theory model for ion movement through biological membranes. 3. Steady-state electrical properties with solution asymmetry.

作者信息

Mackey M C, McNeel M L

出版信息

Biophys J. 1971 Aug;11(8):664-74. doi: 10.1016/s0006-3495(71)86245-8.

Abstract

An electrodiffusion model for plasma membrane ion transport, which takes into account the influence of high electric field strengths and ion-membrane molecule interactions, is presented and analyzed. A generalized Nernst-Planck equation for steady-state situations is derived which has electric field-dependent mobility and diffusion coefficients. Under the assumption of a constant electric field within the membrane, this equation is integrated to give a more general form of the Goldman equation. Based on this equation numerical computations of ionic chord conductance as a function of applied electric field strength were carried out for several permeant ion concentration ratios. The model is capable of yielding significantly larger rectification ratios than is the Goldman equation. Further, high field asymptotes to the current vs. electric field strength curve do not generally intersect at the origin.

摘要

提出并分析了一种用于质膜离子转运的电扩散模型,该模型考虑了高电场强度和离子-膜分子相互作用的影响。推导了稳态情况下的广义能斯特-普朗克方程,该方程具有与电场相关的迁移率和扩散系数。在膜内电场恒定的假设下,对该方程进行积分,得到了更一般形式的戈德曼方程。基于此方程,针对几种渗透离子浓度比,进行了离子弦电导作为外加电场强度函数的数值计算。该模型能够产生比戈德曼方程显著更大的整流比。此外,电流与电场强度曲线的高场渐近线通常不会在原点相交。

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