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arXiv 2004.12902q-bio.QMphysics.bio-phq-bio.CB
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从克隆快照推断胚胎干细胞的偶联分化和分裂

Coupled differentiation and division of embryonic stem cells inferred from clonal snapshots

Liam J. Ruske, Jochen Kursawe, Anestis Tsakiridis, Valerie Wilson, Alexander G. Fletcher, Richard A. Blythe, Linus J. Schumacher

摘要:

通过测序、成像和表观遗传标记获得的大量单细胞数据导致了对细胞状态越来越详细的描述。然而,识别细胞如何在不同状态之间转换仍然具有挑战性,部分原因是数据通常限于时间快照。从这样的快照推断细胞状态转变的先决条件是区分转变是否与细胞分裂耦合。为了解决这个问题,我们提出了两个最小的分支过程模型的细胞分裂和分化的混合人口。这些模型描述了分化和分裂耦合或不耦合的动态。对于每个模型,我们推导出每个亚群的均值和方差的可能性的解析表达式,允许精确的贝叶斯参数推断和模型选择的理想情况下,充分观察到的分化和分裂事件的轨迹。在快照的情况下,我们提出了一个样本路径算法,并使用它来预测实验设计的测量的最佳时间间隔。然后,我们将这种方法应用于\textit{in vitro}数据集,分析在促进自我更新或分化的培养条件下上胚层干细胞的克隆生长。这里,大量的单元状态需要近似贝叶斯计算。对于这两种培养条件,我们的推断支持细胞状态转换耦合到分裂的模型。对于促进分化的培养条件,我们的分析表明动态可能发生变化,随着时间的推移,这些过程变得更加耦合。

英文摘要:

The deluge of single-cell data obtained by sequencing, imaging and epigenetic markers has led to an increasingly detailed description of cell state. However, it remains challenging to identify how cells transition between different states, in part because data are typically limited to snapshots in time. A prerequisite for inferring cell state transitions from such snapshots is to distinguish whether transitions are coupled to cell divisions. To address this, we present two minimal branching process models of cell division and differentiation in a well-mixed population. These models describe dynamics where differentiation and division are coupled or uncoupled. For each model, we derive analytic expressions for each subpopulation's mean and variance and for the likelihood, allowing exact Bayesian parameter inference and model selection in the idealised case of fully observed trajectories of differentiation and division events. In the case of snapshots, we present a sample path algorithm and use this to predict optimal temporal spacing of measurements for experimental design. We then apply this methodology to an \textit{in vitro} dataset assaying the clonal growth of epiblast stem cells in culture conditions promoting self-renewal or differentiation. Here, the larger number of cell states necessitates approximate Bayesian computation. For both culture conditions, our inference supports the model where cell state transitions are coupled to division. For culture conditions promoting differentiation, our analysis indicates a possible shift in dynamics, with these processes becoming more coupled over time.

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