跳到主要导航 跳到搜索 跳到主要内容

Collective cell polarization and alignment on curved surfaces

  • Chenglin Liu
  • , Jiayi Xu
  • , Shijie He
  • , Wanjun Zhang
  • , Huiqi Li
  • , Bo Huo
  • , Baohua Ji*
  • *此作品的通讯作者
  • Beijing Institute of Technology
  • Zhejiang University

科研成果: 期刊稿件文章同行评审

摘要

Curvature as an important topological parameter of 3D extra-cellular matrix has drawn growing attention in recent years. But the underlying mechanism that curvature influences cell behaviors has remained unknown. In this study, we seeded cells on semi-cylindrical and hemispheric surfaces and tested cell alignment and polarization. We found that the surface curvature has profound effect on cell behaviors. With the decrease of diameter of the cylinder/sphere (i.e. increase of curvature), the cells would more preferentially align and polarize with large aspect ratio in the axial/peripheral direction. And the behaviors of the alignment and polarization were position-dependent. For example, at the end of the cylinder, the cells preferred to align circumferentially; while in the interior region, the cells preferred to align in the axial direction. We showed that the cell polarization and alignment were closely correlated with the in-plane stresses in cell layer. That is, the cell polarization and alignment were controlled by the maximum shear stress, which drove cells to align and polarize along the maximum principal stress. The curvature could influence the magnitude of the maximum shear stress and thus regulate cell behaviors. This study provided important insights into the mechanisms of surface curvature influencing cell behaviors in tissue morphogenesis. In addition, our theory of the stress dependent cellular polarity provides a generalized interpretation of the curvature and edge effects which might be extended to understand other steric effects in cell behaviors.

源语言英语
页(从-至)330-339
页数10
期刊Journal of the Mechanical Behavior of Biomedical Materials
88
DOI
出版状态已出版 - 12月 2018

指纹

探究 'Collective cell polarization and alignment on curved surfaces' 的科研主题。它们共同构成独一无二的指纹。

引用此