鞭毛游动细胞多细胞群的统计流动性

IF 2 4区 数学 Q2 BIOLOGY
Yonatan Ashenafi, Peter R Kramer
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引用次数: 0

摘要

我们研究了鞭毛游动细胞集群的随机流体动力学,多细胞绒毛鞭毛虫是其中的典型代表,它们可以形成莲座状和链状两种形状。研究的目的是将各种菌落形态的细胞尺度动力学与菌落尺度动力学联系起来。通过对周期平均鞭毛力动态的自回归随机模型,以及对鞭毛特性和位置的细胞间人口变异性的统计模型,我们得出了菌落的有效运输特性,包括细胞间的变异性。我们提供了关于圆盘状几何结构的最量化细节,以模拟莲座状结构,但也提出了一般平面菌落形态(包括平面链状结构)的动力学公式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Statistical Mobility of Multicellular Colonies of Flagellated Swimming Cells.

Statistical Mobility of Multicellular Colonies of Flagellated Swimming Cells.

We study the stochastic hydrodynamics of colonies of flagellated swimming cells, typified by multicellular choanoflagellates, which can form both rosette and chainlike shapes. The objective is to link cell-scale dynamics to colony-scale dynamics for various colonial morphologies. Via autoregressive stochastic models for the cycle-averaged flagellar force dynamics and statistical models for demographic cell-to-cell variability in flagellar properties and placement, we derive effective transport properties of the colonies, including cell-to-cell variability. We provide the most quantitative detail on disclike geometries to model rosettes, but also present formulas for the dynamics of general planar colony morphologies, which includes planar chain-like configurations.

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来源期刊
CiteScore
3.90
自引率
8.60%
发文量
123
审稿时长
7.5 months
期刊介绍: The Bulletin of Mathematical Biology, the official journal of the Society for Mathematical Biology, disseminates original research findings and other information relevant to the interface of biology and the mathematical sciences. Contributions should have relevance to both fields. In order to accommodate the broad scope of new developments, the journal accepts a variety of contributions, including: Original research articles focused on new biological insights gained with the help of tools from the mathematical sciences or new mathematical tools and methods with demonstrated applicability to biological investigations Research in mathematical biology education Reviews Commentaries Perspectives, and contributions that discuss issues important to the profession All contributions are peer-reviewed.
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