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相互作用离子通道的叠加特性。

Superposition properties of interacting ion channels.

作者信息

Keleshian A M, Yeo G F, Edeson R O, Madsen B W

机构信息

Department of Pharmacology, University of Western Australia, Nedlands.

出版信息

Biophys J. 1994 Aug;67(2):634-40. doi: 10.1016/S0006-3495(94)80523-5.

Abstract

Quantitative analysis of patch clamp data is widely based on stochastic models of single-channel kinetics. Membrane patches often contain more than one active channel of a given type, and it is usually assumed that these behave independently in order to interpret the record and infer individual channel properties. However, recent studies suggest there are significant channel interactions in some systems. We examine a model of dependence in a system of two identical channels, each modeled by a continuous-time Markov chain in which specified transition rates are dependent on the conductance state of the other channel, changing instantaneously when the other channel opens or closes. Each channel then has, e.g., a closed time density that is conditional on the other channel being open or closed, these being identical under independence. We relate the two densities by a convolution function that embodies information about, and serves to quantify, dependence in the closed class. Distributions of observable (superposition) sojourn times are given in terms of these conditional densities. The behavior of two channel systems based on two- and three-state Markov models is examined by simulation. Optimized fitting of simulated data using reasonable parameters values and sample size indicates that both positive and negative cooperativity can be distinguished from independence.

摘要

膜片钳数据的定量分析广泛基于单通道动力学的随机模型。膜片通常包含不止一个给定类型的活性通道,并且通常假设这些通道独立行为,以便解释记录并推断单个通道的特性。然而,最近的研究表明,在某些系统中存在显著的通道相互作用。我们研究了一个由两个相同通道组成的系统中的依赖性模型——每个通道由连续时间马尔可夫链建模,其中特定的转换速率取决于另一个通道的电导状态,当另一个通道打开或关闭时瞬间改变。然后,每个通道都有例如一个关闭时间密度,它取决于另一个通道是打开还是关闭,在独立情况下这些是相同的。我们通过一个卷积函数将这两个密度联系起来,该函数体现了关于封闭类中依赖性的信息并用于量化依赖性。根据这些条件密度给出可观测(叠加)驻留时间的分布。通过模拟研究了基于两态和三态马尔可夫模型的双通道系统的行为。使用合理的参数值和样本大小对模拟数据进行优化拟合表明,正协同性和负协同性都可以与独立性区分开来。

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