Miyazaki Shintaro, Otani Tetsuhisa, Sugihara Kei, Fujimori Toshihiko, Furuse Mikio, Miura Takashi
Academic Society of Mathematical Medicine, Faculty of Medicine, Kyushu University, Fukuoka, Japan.
National Institute for Physiological Sciences (NIPS), Okazaki, Japan.
iScience. 2023 Apr 21;26(5):106594. doi: 10.1016/j.isci.2023.106594. eCollection 2023 May 19.
It has been reported that the MDCK cell tight junction shows stochastic fluctuation and forms the interdigitation structure, but the mechanism of the pattern formation remains to be elucidated. In the present study, we first quantified the shape of the cell-cell boundary at the initial phase of pattern formation. We found that the Fourier transform of the boundary shape shows linearity in the log-log plot, indicating the existence of scaling. Next, we tested several working hypotheses and found that the Edwards-Wilkinson equation, which consists of stochastic movement and boundary shortening, can reproduce the scaling property. Next, we examined the molecular nature of stochastic movement and found that myosin light chain puncta may be responsible. Quantification of boundary shortening indicates that mechanical property change may also play some role. Physiological meaning and scaling properties of the cell-cell boundary are discussed.
据报道,MDCK细胞紧密连接显示出随机波动并形成指状交叉结构,但模式形成的机制仍有待阐明。在本研究中,我们首先量化了模式形成初始阶段细胞-细胞边界的形状。我们发现边界形状的傅里叶变换在对数-对数图中呈线性,表明存在标度。接下来,我们测试了几个工作假设,发现由随机运动和边界缩短组成的爱德华兹-威尔金森方程可以重现标度特性。接下来,我们研究了随机运动的分子本质,发现肌球蛋白轻链斑点可能起作用。边界缩短的量化表明力学性质变化也可能起一定作用。讨论了细胞-细胞边界的生理意义和标度特性。