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Discrete-Time Model Representations for Biochemical Pathway Modeling

机译:生物化途径建模的离散时间模型表示

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This paper presents the importance of formulating general discrete-time model representations for current pathway modeling study. Discrete-time models can be considered as a link between continuous-time kinetic reactions and discrete-time experimentation as well as computer based simulation and analysis. In the paper, different discretization techniques are investigated according to different sorts of ODE model structures. Two discretization strategies are mainly focused, that are one-step-ahead Taylor series based method and multi-step-ahead Runge-Kutta method. A new discretization approach based on Taylor expansion and Carleman linearization is proposed for bilinear in states pathway models. Finally, the superiority of using Runge-Kutta based approach as general discrete-time model representations are concluded.
机译:本文介绍了制定了对当前途径建模研究的一般离散时间模型表示的重要性。离散时间模型可以被视为连续运动反应与离散时间实验与基于计算机的仿真和分析之间的联系。在本文中,根据不同类型的ode模型结构来研究不同的离散化技术。两种离散化策略主要集中在一起,即基于一步的泰勒系列的方法和多级跑步 - Kutta方法。在州途径模型中提出了一种基于泰勒膨胀和雕刻线性化的新的离散化方法。最后,结束了基于runge-kutta方法的优越性得出了总结为一般离散时间模型表示。

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