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一个完全广义化的四态动力学方案的定量分析。

Quantitative analysis of a fully generalized four-state kinetic scheme.

作者信息

Goldman L

机构信息

Department of Physiology, School of Medicine, University of Maryland, Baltimore, Maryland 21201, USA.

出版信息

Biophys J. 2006 Jul 1;91(1):173-8. doi: 10.1529/biophysj.106.081067.

Abstract

To describe the macroscopic behavior of many ion channels, at a minimum a four-state kinetic scheme is needed to provide for three processes: a delay in activation development, the activation process, and inactivation. I present here an analytical solution for a fully generalized four-state kinetic scheme in which every state can transit to every other state and any initial conditions can be specified. The solution describes the time courses of the probabilities of occupancy of each state during a step change in the rate constants of the scheme and includes closed-form expressions for the relaxation time constants and steady-state probabilities of occupancy as functions of the rate constants. Solutions for several relevant special cases are also included along with demonstrations that the general solution yields the correct behavior for several reduced or special cases where the result is independently known.

摘要

为了描述许多离子通道的宏观行为,至少需要一个四态动力学模型来考虑三个过程:激活发展的延迟、激活过程和失活。在此,我给出一个完全通用的四态动力学模型的解析解,其中每个状态都可以转变为其他任何状态,并且可以指定任何初始条件。该解描述了在模型速率常数发生阶跃变化时每个状态占据概率的时间进程,并且包括作为速率常数函数的弛豫时间常数和稳态占据概率的封闭形式表达式。还包括了几个相关特殊情况的解,以及一些证明,表明对于几个简化或特殊情况(其结果是已知的),通用解能产生正确的行为。

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