Hladky S B
Physiological Laboratory, University of Cambridge, England.
J Membr Biol. 1979;46(3):213-37. doi: 10.1007/BF01868765.
The standard carrier model for ion transport by a one-to-one mechanism is developed to predict the time-dependent currents for systems that are symmetrical at zero applied potential. The complete solution for ions and carriers bearing any charge is derived by assuming that the concentration of ions in the membrane is low and either that the applied potential is small or that the applied potential affects equally all of the association and dissociation reactions between the ions and the carriers. The response to an abruptly applied potential is then given by the sum of a constant and two declining exponential terms. The time constants of these relaxations are described by the equations derived for neutral carriers by Stark, Ketterer, Benz and Lüger in 1971 (Biophys. J. 11:981). The sum of the amplitudes of the exponentials for small applied potentials obeys a relation like that first derived by Markin and Liberman in 1973 (Biofizika 18:453). For small applied potentials expressions are also provided for the voltage transients in charge-pulse experiments and for the membrane admittance.
开发了通过一对一机制进行离子传输的标准载体模型,以预测在零外加电势下对称系统随时间变化的电流。通过假设膜中离子浓度较低,并且外加电势较小或外加电势对离子与载体之间的所有缔合和解离反应产生同等影响,推导出了带有任何电荷的离子和载体的完整解。对突然施加的电势的响应由一个常数和两个衰减指数项的和给出。这些弛豫的时间常数由1971年Stark、Ketterer、Benz和Lüger为中性载体推导的方程描述(《生物物理杂志》11:981)。对于小的外加电势,指数振幅之和遵循1973年Markin和Liberman首次推导的关系(《生物物理学》18:453)。对于小的外加电势,还给出了电荷脉冲实验中的电压瞬变和膜导纳的表达式。