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A drift-diffusion checkpoint model predicts a highly variable and growth-factor-sensitive portion of the cell cycle G1 phase

机译:漂移-扩散检查点模型预测细胞周期G1期的高度可变且生长因子敏感的部分

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摘要

Even among isogenic cells, the time to progress through the cell cycle, or the intermitotic time (IMT), is highly variable. This variability has been a topic of research for several decades and numerous mathematical models have been proposed to explain it. Previously, we developed a top-down, stochastic drift-diffusion+threshold (DDT) model of a cell cycle checkpoint and showed that it can accurately describe experimentally-derived IMT distributions [Leander R, Allen EJ, Garbett SP, Tyson DR, Quaranta V. Derivation and experimental comparison of cell-division probability densities. J. Theor. Biol. 2014;358:129–135]. Here, we use the DDT modeling approach for both descriptive and predictive data analysis. We develop a custom numerical method for the reliable maximum likelihood estimation of model parameters in the absence of a priori knowledge about the number of detectable checkpoints. We employ this method to fit different variants of the DDT model (with one, two, and three checkpoints) to IMT data from multiple cell lines under different growth conditions and drug treatments. We find that a two-checkpoint model best describes the data, consistent with the notion that the cell cycle can be broadly separated into two steps: the commitment to divide and the process of cell division. The model predicts one part of the cell cycle to be highly variable and growth factor sensitive while the other is less variable and relatively refractory to growth factor signaling. Using experimental data that separates IMT into G1 vs. S, G2, and M phases, we show that the model-predicted growth-factor-sensitive part of the cell cycle corresponds to a portion of G1, consistent with previous studies suggesting that the commitment step is the primary source of IMT variability. These results demonstrate that a simple stochastic model, with just a handful of parameters, can provide fundamental insights into the biological underpinnings of cell cycle progression.
机译:即使在同基因细胞中,整个细胞周期的时间或间断时间(IMT)也是高度可变的。几十年来,这种可变性一直是研究的主题,并且已经提出了许多数学模型来解释它。以前,我们开发了一个自上而下的细胞周期检查点的随机漂移-扩散+阈值(DDT)模型,并表明该模型可以准确地描述实验得出的IMT分布[Leander R,Allen EJ,Garbett SP,Tyson DR,Quaranta五,细胞分裂概率密度的推导和实验比较。 J.理论。生物学2014; 358:129–135]。在这里,我们将DDT建模方法用于描述性和预测性数据分析。我们开发了一种自定义数值方法,用于在缺少关于可检测检查点数量的先验知识的情况下对模型参数进行可靠的最大似然估计。我们采用这种方法来拟合DDT模型的不同变体(具有一个,两个和三个检查点),以适应来自在不同生长条件和药物处理下多个细胞系的IMT数据。我们发现,两个检查点模型可以最好地描述数据,这与细胞周期可以大致分为两个步骤的观点一致:分裂的决心和细胞分裂的过程。该模型预测细胞周期的一部分高度可变且对生长因子敏感,而另一部分可变性较小且对生长因子信号传导相对难治。使用将IMT分为G1,S,G2和M阶段的实验数据,我们表明模型预测的细胞周期中对生长因子敏感的部分对应于G1的一部分,这与以前的研究一致,表明该承诺步骤是IMT变异性的主要来源。这些结果表明,只有少量参数的简单随机模型可以为细胞周期进程的生物学基础提供基本的见识。

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