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Robust parameter identification with adaptive sparse grid-based optimization for nonlinear systems biology models

机译:基于自适应稀疏网格的非线性系统生物学模型的鲁棒参数识别

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A major limiting step in the creation of systems biology models is the determination of appropriate parameter values that fit available experimental data. Parameter identification is hindered by the experimental difficulties in examining biological systems and the growing size and complexity of nonlinear models. In addition, the majority of systems biology models are dasiasloppy,psila allowing many parameter sets to fit the data. Typically, these sets are only distinguished by their quantitative fit, with the goal to minimize the least square error between simulation and data. Instead of this single-minded focus on error, parameter sets can also be distinguished by the model's relative robustness to parameter changes with that set. Robustness of a model in general has been explored, but choosing model parameters based on relative robustness is fairly new. This choice is reasonable both from the biological perspective, in that a system would be more resistant to mutations with robust parameters, and from the modeling prospective, in that robust parameters could allow easier re-fitting of the model to new data. A sparse grid-based parameter identification method has been recently developed for nonlinear models with large uncertain parameter spaces. Sparse grid parameter identification has the added benefit of storing information about the entire global parameter space, unlike commonly used stochastic methods and most deterministic algorithms. This information can be exploited for a robustness analysis that requires no additional model simulations or manipulation of the model equations. Herein, sparse grid-based identification is extended to include a novel parameter robustness analysis method that can be applied to any type of quantitative model.
机译:创建系统生物学模型的主要限制步骤是确定适合可用实验数据的合适参数值。参数识别受到检查生物系统的实验困难以及非线性模型日益增长的规模和复杂性的阻碍。此外,大多数系统生物学模型都是dasiasloppy,psila,允许使用许多参数集来拟合数据。通常,这些集合仅通过其定量拟合来区分,目的是使仿真和数据之间的最小平方误差最小。除了将注意力集中在错误上之外,还可以通过模型对参数集的相对健壮性来区分参数集。通常已经研究了模型的鲁棒性,但是基于相对鲁棒性选择模型参数是相当新的。从生物学的角度来看,这种选择是合理的,因为从系统的角度出发,系统将对具有健壮参数的突变更具抵抗力,从建模的前瞻性来看,健壮的参数可以使模型更容易地适应新数据。最近,针对具有较大不确定参数空间的非线性模型,开发了一种基于稀疏网格的参数识别方法。与常用的随机方法和大多数确定性算法不同,稀疏的网格参数标识具有存储有关整个全局参数空间的信息的附加好处。可以利用此信息进行健壮性分析,而无需其他模型仿真或模型方程式的操作。在此,基于稀疏网格的识别扩展到包括一种新颖的参数鲁棒性分析方法,该方法可应用于任何类型的定量模型。

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