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离子通过细胞膜的流动与细胞的静息电位。

Ion flow through membranes and the resting potential of cells.

作者信息

Offner F F

机构信息

Department of Biomedical Engineering, Northwestern University, Evanston, Illinois 60208.

出版信息

J Membr Biol. 1991 Aug;123(2):171-82. doi: 10.1007/BF01998087.

Abstract

A knowledge of the relationship between ion flow, both passive and active, ionic concentration, and membrane potential is essential to the understanding of cellular function. The problem has been analyzed on the basis of elementary physical and biophysical principles, providing a theoretical model of current flow and resting potential of cells, including those in epithelia. The model assumes that the permeability of the ion channels is not voltage dependent, but applies to gated channels when the gates are open. Two sources of nonlinearity of the current-voltage relationship are included in the analysis: ionic depletion and accumulation at the channels' mouths, and channel saturation at higher concentrations. The predictions of the model have been quantitative, validated by comparison with experiment, which has been limited to the only two cases in which adequate data was found. Application of the theory to the scala media of the mammalian cochlea has explained the source of its high positive potential and provided estimates of the Na+ and K+ permeabilities of the membranes of its marginal cells. This analysis provides a theoretically sound alternative to the widely used Goldman equation, the limited validity of which was emphasized by Goldman (D.E. Goldman, 1943, J. Gen. Physiol, 27:37-60), as well as its derivatives, including the Goldman-Hodgkin-Katz equation for resting potentials.

摘要

了解离子的被动和主动流动、离子浓度与膜电位之间的关系对于理解细胞功能至关重要。该问题已基于基本物理和生物物理原理进行了分析,提供了细胞电流流动和静息电位的理论模型,包括上皮细胞中的细胞。该模型假设离子通道的通透性不依赖于电压,但在门控通道打开时适用于它们。分析中包含了电流 - 电压关系非线性的两个来源:通道口处的离子耗尽和积累,以及较高浓度下的通道饱和。该模型的预测是定量的,并通过与实验比较得到了验证,而实验仅限于找到足够数据的仅有的两种情况。将该理论应用于哺乳动物耳蜗的中阶,解释了其高正电位的来源,并提供了其边缘细胞膜对Na +和K +通透性的估计。该分析为广泛使用的戈德曼方程提供了一个理论上合理的替代方案,戈德曼(D.E. Goldman,1943,J. Gen. Physiol,27:37 - 60)强调了该方程的有限有效性,以及它的衍生物,包括用于静息电位的戈德曼 - 霍奇金 - Katz方程。

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