论文标题
控制拓扑缺陷和收缩流中的收缩流量
Controlling topological defects and contractile flow in confined nematic cell population
论文作者
论文摘要
近对准细胞群体中的拓扑缺陷在调节集体运动(从微生物菌落到上皮组织)中起关键作用。尽管有可能操纵这种拓扑缺陷来控制各种自我组织结构和集体动态,但主动物质中的缺陷操纵仍然是一个具有挑战性的研究领域。在这项研究中,我们通过施加由两个或三个重叠的圆边界组成的空间约束来研究列明细胞种群中缺陷定位和对齐的几何控制。受限的细胞群显示出半插图拓扑缺陷的有序配对,即使使用几何参数改变了空间约束的大小,这些缺陷仍然保持稳定。这些缺陷还引起了稳健的收缩流,从而在集体运动的速度场中引起负差异。这种净收缩流可以有助于对受限细胞的机械刺激,如拉伸细胞核所证明的那样。我们基于几何的方法为控制缺陷配对铺平了道路,从而更深入地了解几何,拓扑和集体动力学之间的相互作用。
Topological defects in nematically aligned cell populations play a critical role in modulating collective motion, from microbial colonies to epithelial tissues. Despite the potential of manipulating such topological defects to control diverse self-organized structures and collective dynamics, defect manipulation in active matter remains an challenging area of research. In this study, we investigated the geometric control of defect positioning and alignment in a nematic cell population by imposing spatial constraints consisting of two or three overlapping circular boundaries. The confined cell population exhibited an ordered pairing of half-integer topological defects that remained stable even when the size of the spatial constraint was altered using geometric parameters. These defects also elicited robust contractile flow that induced a negative divergence in the velocity field of collective motion. Such net contractile flow can contribute to mechanical stimulation on confined cells, as evidenced by the stretched cell nucleus. Our geometry-based approach paves the way for controlling defect pairing, providing a deeper understanding of the interplay among geometry, topology, and collective dynamics.