曲率
旋转(数学)
形态发生
极性(国际关系)
绕固定轴旋转
细胞骨架
生物物理学
肌动蛋白
物理
电池极性
方向(向量空间)
肌动蛋白细胞骨架
几何学
细胞
细胞生物学
经典力学
化学
生物
数学
生物化学
基因
作者
Alexandros Glentis,Carlès Blanch-Mercader,Lakshmi Balasubramaniam,Thuan Beng Saw,D. D. Joseph,Sébastien Janel,Audrey Douanier,Bénédicte Delaval,Frank Lafont,Chwee Teck Lim,Delphine Delacour,Jacques Prost,Wang Xi,Benoît Ladoux
出处
期刊:Science Advances
[American Association for the Advancement of Science (AAAS)]
日期:2022-09-14
卷期号:8 (37)
被引量:17
标识
DOI:10.1126/sciadv.abn5406
摘要
Three-dimensional collective epithelial rotation around a given axis represents a coordinated cellular movement driving tissue morphogenesis and transformation. Questions regarding these behaviors and their relationship with substrate curvatures are intimately linked to spontaneous active matter processes and to vital morphogenetic and embryonic processes. Here, using interdisciplinary approaches, we study the dynamics of epithelial layers lining different cylindrical surfaces. We observe large-scale, persistent, and circumferential rotation in both concavely and convexly curved cylindrical tissues. While epithelia of inverse curvature show an orthogonal switch in actomyosin network orientation and opposite apicobasal polarities, their rotational movements emerge and vary similarly within a common curvature window. We further reveal that this persisting rotation requires stable cell-cell adhesion and Rac-1-dependent cell polarity. Using an active polar gel model, we unveil the different relationships of collective cell polarity and actin alignment with curvatures, which lead to coordinated rotational behavior despite the inverted curvature and cytoskeleton order.
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