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首页> 外文期刊>Journal of Theoretical Biology >Errors associated with metabolic control analysis. Application of Monte-Carlo simulation of experimental data
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Errors associated with metabolic control analysis. Application of Monte-Carlo simulation of experimental data

机译:与代谢控制分析有关的错误。蒙特卡罗模拟实验数据的应用

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The errors associated with experimental application of metabolic control analysis are difficult to assess. In this paper, we give examples where Monte-Carlo simulations of published experimental data are used in error analysis. Data was simulated according to the mean and error obtained from experimental measurements and the simulated data was used to calculate control coefficients. Repeating the simulation 500 times allowed an estimate to be made of the error implicit in the calculated control coefficients. In the first example, state 4 respiration of isolated mitochondria, Monte-Carlo simulations based on the system elasticities were performed. The simulations gave error estimates similar to the values reported within the original paper and those derived from a sensitivity analysis of the elasticities. This demonstrated the validity of the method. In the second example, state 3 respiration of isolated mitochondria, Monte-Carlo simulations were based on measurements of intermediates and fluxes. A key feature of this simulation was that the distribution of the simulated control coefficients did not follow a normal distribution, despite simulation of the original data being based on normal distributions. Consequently, the error calculated using simulation was greater and more realistic than the error calculated directly by averaging the original results. The Monte-Carlo simulations are also demonstrated to be useful in experimental design. The individual data points that should be repeated in order to reduce the error in the control coefficients can be highlighted. (C) 1998 Academic Press. [References: 15]
机译:与代谢控制分析的实验应用相关的误差很难评估。在本文中,我们给出了将已发布的实验数据的蒙特卡洛模拟用于误差分析的示例。根据从实验测量中获得的平均值和误差对数据进行仿真,并使用仿真数据来计算控制系数。重复仿真500次,可以对计算出的控制系数中隐含的误差进行估算。在第一个示例中,对孤立的线粒体进行状态4呼吸,并基于系统弹性进行了蒙特卡洛模拟。模拟给出的误差估计与原始论文中所述的值以及从弹性敏感性分析得出的值相似。这证明了该方法的有效性。在第二个示例中,孤立线粒体的状态3呼吸是基于中间体和通量的测量值进行的蒙特卡洛模拟。该模拟的关键特征是,尽管原始数据的模拟是基于正态分布,但模拟的控制系数的分布并不遵循正态分布。因此,与通过平均原始结果直接计算出的误差相比,使用模拟计算出的误差更大,更现实。还证明了蒙特卡洛模拟在实验设计中很有用。为了减少控制系数中的误差,应该重复显示各个数据点。 (C)1998年学术出版社。 [参考:15]

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