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Statistical Evaluation of a Glucose / Insulin Nonlinear Differential Equation Model with Classical and Bayesian Procedures

机译:具有经典和贝叶斯程序的葡萄糖/胰岛素非线性微分方程模型的统计评估

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In this paper, the Markov Chain Monte Carlo (MCMC) method and Generalized Least Square (GLS) method are used to estimate the parameters in a glucose/insulin nonlinear differential model with GLP1-DPP4 interaction, describing the glucose-insulin metabolism. The model is used to generate the data that consists of the time-concentration measurements of plasma glucose and of insulin, which are important in Diabetes Mellitus (DM) treatment. Details on our application of MCMC and GLS to estimate parameters in the model are given in this paper. Our results suggest that MCMC is better able to estimate the parameters based on smaller bias and standard deviation. Although MCMC requires more calculation time than GLS, it offers a more appropriate method, in our opinion, for nonlinear model parameter estimations with no knowledge of the distribution of the data and when heterogeneity of variance is evident.
机译:本文采用马尔可夫链蒙特卡罗(MCMC)方法和广义最小二乘(GLS)方法估算具有GLP1-DPP4相互作用的葡萄糖/胰岛素非线性微分模型中的参数,描述了葡萄糖-胰岛素的代谢。该模型用于生成由血浆葡萄糖和胰岛素的时间浓度测量值组成的数据,这对糖尿病(DM)治疗很重要。本文详细介绍了我们在模型中使用MCMC和GLS估计参数的方法。我们的结果表明,MCMC能够基于较小的偏差和标准偏差更好地估计参数。尽管MCMC比GLS需要更多的计算时间,但在我们看来,它为非线性模型参数估计提供了更合适的方法,而无需估计数据的分布以及方差的异质性。

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