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用于两个生殖干细胞竞争小生境占据的数学模型。

Mathematical model for two germline stem cells competing for niche occupancy.

机构信息

Department of Mathematics, The College of William and Mary, Williamsburg, VA 23187, USA.

出版信息

Bull Math Biol. 2012 May;74(5):1207-25. doi: 10.1007/s11538-011-9713-x. Epub 2012 Jan 10.

Abstract

In the Drosophila germline stem cell ovary niche, two stem cells compete with each other for niche occupancy to maintain stem cell quality by ensuring that differentiated stem cells are rapidly pushed out the niche and replenished by normal ones (Jin et al. in Cell Stem Cell 2:39-49, 2008). To gain a deeper understanding of this biological phenomenon, we have derived a mathematical model for explaining the physical interactions between two stem cells. The model is a system of two nonlinear first order and one second order differential equations coupled with E-cadherins expression levels. The model can explain the dynamics of the competition process of two germline stem cells and may help to reveal missing information obtained from experimental results. The model predicts several qualitative features in the competition process, which may help to design rational experiments for a better understanding of the stem cell competition process.

摘要

在果蝇生殖干细胞的卵巢小生境中,两个干细胞通过竞争小生境的占据来维持干细胞的质量,确保分化的干细胞被迅速推出小生境,并由正常的干细胞来补充(Jin 等人,《细胞干细胞》2:39-49, 2008)。为了更深入地了解这一生物学现象,我们推导出了一个数学模型,用于解释两个干细胞之间的物理相互作用。该模型是一个由两个非线性一阶和一个二阶微分方程组成的系统,与 E-钙黏蛋白表达水平相关联。该模型可以解释两个生殖干细胞竞争过程的动力学,并可能有助于揭示从实验结果中获得的缺失信息。该模型预测了竞争过程中的几个定性特征,这可能有助于设计合理的实验,以更好地理解干细胞竞争过程。

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