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Parameter Optimization in Network Dynamics Including Unmeasured Variables by the Symbolic-numeric Approach

机译:网络动力学中包含不可测变量的符号数字优化

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In this report, we propose a new symbolic-numeric method of differential algebra and a numerical parameter optimization algorithm. First, we utilize differential elimination, which is an algebraic approach for rewriting a system of differential equations into another equivalent system, to derive the constraints between the kinetic parameters from the original system. Second, we introduce these constraints to effectively optimize the parameters into a genetic algorithm, Real-Coded Genetic Algorithms (RCGAs), which is a numerical parameter optimizing method. To evaluate the ability of our method, we performed a simulation study for an artificial biological network including one measured and three unmeasured molecules. As a result, our method, the symbolic-numeric method of differential elimination and RCGAs, precisely estimated the kinetic parameters in the simulated network, while RCGAs failed. Thus, our method is useful for analyzing the dynamics of a biological network including unmeasured molecules.
机译:在本报告中,我们提出了一种新的微分代数符号数字方法和数值参数优化算法。首先,我们利用微分消除法(一种将微分方程组改写为另一个等效系统的代数方法)从原始系统中得出动力学参数之间的约束。其次,我们将这些约束条件有效地优化了参数,并将其引入了遗传算法,即实数遗传算法(RCGA),这是一种数值参数优化方法。为了评估我们方法的能力,我们对包含一个测量的分子和三个未测量的分子的人工生物网络进行了仿真研究。结果,我们的方法(微分消除和RCGA的符号数字方法)精确估计了仿真网络中的动力学参数,而RCGA则失败了。因此,我们的方法可用于分析包括未测分子在内的生物网络的动力学。

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