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What cycles the cell? –Robust autonomous cell cycle models

机译:什么循环细胞? –稳健的自主细胞周期模型

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摘要

The cell cycle is one of the best studied cellular mechanisms at the experimental and theoretical levels. Although most of the important biochemical components and reactions of the cell cycle are probably known, the precise way the cell cycle dynamics are driven is still under debate. This phenomenon is not atypical to many other biological systems where the knowledge of the molecular building blocks and the interactions between them does not lead to a coherent picture of the appropriate dynamics. We here propose a methodology to develop plausible models for the driving mechanisms of embryonic and cancerous cell cycles. We first define a key property of the system (a cyclic behaviour in the case of the embryonic cell cycle) and set mathematical constraints on the types of two variable simplified systems robustly reproducing such a cyclic behaviour. We then expand these robust systems to three variables and reiterate the procedure. At each step, we further limit the type of expanded systems to fit the known microbiology until a detailed description of the system is obtained. This methodology produces mathematical descriptions of the required biological systems that are more robust to changes in the precise function and rate constants. This methodology can be extended to practically any type of subcellular mechanism.
机译:在实验和理论水平上,细胞周期是研究最深入的细胞机制之一。尽管大多数重要的生物化学成分和细胞周期反应可能是已知的,但细胞周期动力学的确切驱动方式仍在争论中。对于许多其他生物系统而言,这种现象并非非典型。在其他生物系统中,对分子构造单元及其之间的相互作用的了解不会导致适当动力学的连贯图景。我们在这里提出一种方法,以开发合理的模型,用于胚胎和癌细胞周期的驱动机制。我们首先定义系统的关键属性(在胚胎细胞周期的情况下为循环行为),并对两个变量简化系统的类型设置数学约束,以简化再现此类循环行为的过程。然后,我们将这些健壮的系统扩展为三个变量,并重复该过程。在每个步骤中,我们都会进一步限制扩展系统的类型以适合已知的微生物学,直到获得系统的详细说明。该方法论产生了对所需生物系统的数学描述,该数学描述对精确功能和速率常数的变化更鲁棒。该方法可以扩展到几乎任何类型的亚细胞机制。

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  • 来源
    《Mathematical Medicine and Biology》 |2009年第4期|p.337-359|共23页
  • 作者

    Orit Lavi and;

  • 作者单位

    Department of Mathematics, Bar-Ilan University, Ramat Gan 52900, Israel Department of Mathematics and Gonda Brain Research Center, Bar-Ilan University, Ramat Gan 52900, Israel;

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