随机化学动力学的近似最大似然估计。

Aleksandr Andreychenko, Linar Mikeev, David Spieler, Verena Wolf
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引用次数: 26

摘要

最近的实验成像技术能够标记和计数活细胞中的分子群。从这些数据推导和校准数学模型。如果存在小种群,则广泛使用离散状态随机模型来描述分子相互作用的离散性和随机性。根据分子居群的时间序列数据,可以估计出相应的随机反应速率常数。这个过程在计算上非常具有挑战性,因为为了获得最佳估计,必须解决不同参数的潜在随机过程。在这里,我们关注最大似然方法,估计速率常数、初始总体和代表测量误差的参数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Approximate maximum likelihood estimation for stochastic chemical kinetics.

: Recent experimental imaging techniques are able to tag and count molecular populations in a living cell. From these data mathematical models are inferred and calibrated. If small populations are present, discrete-state stochastic models are widely-used to describe the discreteness and randomness of molecular interactions. Based on time-series data of the molecular populations, the corresponding stochastic reaction rate constants can be estimated. This procedure is computationally very challenging, since the underlying stochastic process has to be solved for different parameters in order to obtain optimal estimates. Here, we focus on the maximum likelihood method and estimate rate constants, initial populations and parameters representing measurement errors.

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