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The quality of maximum likelihood estimates of ion channel rate constants

机译:离子通道速率常数的最大似然估计的质量

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摘要

Properties of maximum likelihood estimators of rate constants for channel mechanisms are investigated, to see what can and cannot be inferred from experimental results. The implementation of the HJCFIT method is described; it maximises the likelihood of an entire sequence of apparent open and shut times, with the rate constants in a specified reaction mechanism as free parameters. The exact method for missed brief events is used. Several methods for testing the quality of the fit are described. The distributions of rate constants, and correlations between them, are investigated by doing sets of 1000 fits to simulated experiments. In a standard nicotinic receptor mechanism, all nine free rate constants can be estimated even from one single channel recording, as long as the two binding sites are independent, even when the number of channels in the patch is not known. The estimates of rate constants that apply to diliganded channels are robust; good estimates can be obtained even with erroneous assumptions (e.g. about the value of a fixed rate constant or the independence of sites). Rate constants that require distinction between the two sites are less robust, and require that an EC50 be specified, or that records at two concentrations be fitted simultaneously. Despite the complexity of the problem, it appears that there exist two solutions with very similar likelihoods, as in the simplest case. The hazards that result from this, and from the strong positive correlation between estimates of opening and shutting rates, are discussed.
机译:研究信道机制的速率常数的最大似然估计器的属性,以了解可以从实验结果中推断出什么和不能从中推断出什么。描述了HJCFIT方法的实现;它以指定的反应机理中的速率常数作为自由参数,最大程度地增加了整个表观打开和关闭时间的可能性。使用错过的简短事件的确切方法。描述了测试拟合质量的几种方法。通过对模拟实验进行1000次拟合,研究速率常数的分布及其之间的相关性。在标准的烟碱样受体机制中,即使两个贴合位点是独立的,即使贴片中的通道数未知,也可以从一个通道记录中估算出全部九个自由速率常数。适用于已划分信道的速率常数的估计是可靠的;即使有错误的假设(例如关于固定速率常数的值或站点的独立性),也可以获得良好的估计。需要在两个位置之间进行区分的速率常数不那么可靠,并且需要指定EC50或同时拟合两个浓度的记录。尽管问题很复杂,但似乎有两个解决方案的可能性非常相似,就像最简单的情况一样。讨论了由此产生的危险以及打开和关闭速度的估计值之间的强正相关性。

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