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Nonlinear Design of Stimulus Experiments for Optimal Discrimination of Biochemical Systems

机译:生物化学系统最优辨别刺激实验的非线性设计

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Biochemical reaction networks in the form of coupled ordinary differential equations (ODEs) provide a powerful modeling tool to understand the dynamics of biochemical processes. During the modeling process a pool of competing nonlinear models is generated, from which the most plausible set has to be selected, given distributed model parameters and hence distributed model prediction. At this point, robust (=taking distributed model responses into account) model-based stimulus experiments can be used, to find experimental conditions at which models show maximal dissimilarities to focus experimental efforts. Response variabilities are typically obtained from linearization. Here we compare this method to the nonlinear Sigma-Point approach for a nonlinear, multi-stable model and show its advantage for model discrimination, especially for large parameter variances.
机译:耦合常微分方程(ODES)形式的生化反应网络提供了一种强大的建模工具,以了解生物化学过程的动态。在建模过程中,产生竞争非线性模型的池,必须从中选择最合理的集合,给定分布式模型参数,因此分布式模型预测。此时,可以使用鲁棒(=考虑分布式模型响应)基于模型的刺激实验,以查找模型显示最大差异以对焦实验努力的实验条件。响应可变性通常从线性化获得。在这里,我们将该方法与非线性,多稳态模型的非线性Sigma点方法进行比较,并显示其用于模型鉴别的优势,特别是对于大参数差异。

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