Spontaneous Spatiotemporal Ordering of Shape Oscillations Enhances Cell Migration
arXiv:1901.06707 · doi:10.1039/C9SM00526A
Abstract
The migration of cells is relevant for processes such as morphogenesis, wound healing, and invasion of cancer cells. In order to move, single cells deform cyclically. However, it is not understood how these shape oscillations influence collective properties. Here we demonstrate, using numerical simulations, that the interplay of directed motion, shape oscillations, and excluded volume enables cells to locally "synchronize" their motion and thus enhance collective migration. Our model captures elongation and contraction of crawling ameboid cells controlled by an internal clock with a fixed period, mimicking the internal cycle of biological cells. We show that shape oscillations are crucial for local rearrangements that induce ordering of internal clocks between neighboring cells even in the absence of signaling and regularization. Our findings reveal a novel, purely physical mechanism through which the internal dynamics of cells influences their collective behavior, which is distinct from well known mechanisms like chemotaxis, cell division, and cell-cell adhesion.
References in corpus (19)
- Novel type of phase transition in a system of self-driven particles
- Collective motion
- The Mechanics and Statistics of Active Matter
- Motility-Induced Phase Separation
- Emergence of macroscopic directed motion in populations of motile colloids
- A density-independent glass transition in biological tissues
- Collective and single cell behavior in epithelial contact inhibition
- Cell reorientation under cyclic stretching
- Deformable self-propelled particles
- Active Gel Model of Amoeboid Cell Motility
- Soft deformable self-propelled particles
- Contact enhancement of locomotion in spreading cell colonies
- Discontinuous fluidisation transition in assemblies of actively-deforming particles: A new paradigm for collective motion in dense active materials
- Effects of the chemomechanical stepping cycle on the traffic of molecular motors
- Dynamics of a deformable active particle under shear flow
- Stepping and crowding of molecular motors: statistical kinetics from an exclusion process perspective
- Formation and collision of traveling bands in interacting deformable self-propelled particles
- Mechanics of cell crawling by means of force-free cyclic motion
- Modeling the Mechanosensitivity of Fast-Crawling Cells on Cyclically Stretched Substrates