Pattern formation and the mechanics of a motor-driven filamentous system confined by rigid membranes
arXiv:2109.00841 · doi:10.1103/PhysRevResearch.4.043071
Abstract
Pattern formation and the mechanics of a mixture of actin filaments and myosin motors that is confined by a rigid membrane is investigated. By using a coarse-grained molecular dynamics model, we demonstrate that the competition between the depletion force and the active force of the motors gives rise to actin accumulation in the membrane vicinity. The resulting actomyosin structure exerts pressure on the membrane, that, due to nematic alignment of the filaments, converges to a constant for large motor active force. The results are independent of filament length and membrane curvature, indicating the universality of this phenomenon. Thus, this study proposes a novel mechanism by which the compounds of the cytoskeleton can self-organize into a higher-order structure.
arXiv comment13 pages, 7 figures
References in corpus (19)
- Novel type of phase transition in a system of self-driven particles
- Active Particles in Complex and Crowded Environments
- Collective motion
- The Mechanics and Statistics of Active Matter
- Motility-Induced Phase Separation
- Spontaneous motion in hierarchically assembled active matter
- A Simplest Swimmer at Low Reynolds Number: Three Linked Spheres
- The 2019 Motile Active Matter Roadmap
- Collective Langevin Dynamics of Flexible Cytoskeletal Fibers
- Non-Newtonian viscosity of E-coli suspensions
- A versatile framework for simulating the dynamic mechanical structure of cytoskeletal networks
- Swim pressure on walls with curves and corners
- Role of turn-over in active stress generation in a filament network
- Vesicles with internal active filaments: self-organized propulsion controls shape, motility, and dynamical response
- Towards the cellular-scale simulation of motor-driven cytoskeletal assemblies
- Simple model of cell crawling
- Living cells on the move
- Mechanics of cell crawling by means of force-free cyclic motion
- Swinging Motion of Active Deformable Particles in Poiseuille Flow