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Mathematical models incorporating a multi-stage cell cycle replicate normally-hidden inherent synchronization in cell proliferation

机译:包含多阶段细胞周期的数学模型在细胞增殖中复制了正常隐藏的固有同步

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摘要

We present a suite of experimental data showing that cell proliferation assays, prepared using standard methods thought to produce asynchronous cell populations, persistently exhibit inherent synchronization. Our experiments use fluorescent cell cycle indicators to reveal the normally hidden cell synchronization, by highlighting oscillatory subpopulations within the total cell population. These oscillatory subpopulations would never be observed without these cell cycle indicators. On the other hand, our experimental data show that the total cell population appears to grow exponentially, as in an asynchronous population. We reconcile these seemingly inconsistent observations by employing a multi-stage mathematical model of cell proliferation that can replicate the oscillatory subpopulations. Our study has important implications for understanding and improving experimental reproducibility. In particular, inherent synchronization may affect the experimental reproducibility of studies aiming to investigate cell cycle-dependent mechanisms, including changes in migration and drug response.
机译:我们提出了一套实验数据,显示使用标准方法思想产生异步细胞群的细胞增殖测定,持续表现出固有同步。我们的实验用荧光细胞周期指示剂通过突出总细胞群体内的振荡群体突出显示通常的振荡群体来揭示通常隐藏的细胞同步。在没有这些细胞周期指示器的情况下,永远不会观察到这些振荡亚群。另一方面,我们的实验数据表明,与异步人口中一样,总细胞群似乎呈指数增长。通过采用可以复制振荡群体的细胞增殖的多阶段数学模型来调和这些看似不一致的观察。我们的研究对理解和提高实验性再现性具有重要意义。特别地,固有同步可能影响旨在调查细胞周期依赖机制的研究的实验再现性,包括迁移和药物反应的变化。

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