Origin of yield stress and mechanical plasticity in model biological tissues
arXiv:2409.04383 · doi:10.1038/s41467-025-58526-7
Abstract
During development and under normal physiological conditions, biological tissues are continuously subjected to substantial mechanical stresses. In response to large deformations cells in a tissue must undergo multicellular rearrangements in order to maintain integrity and robustness. However, how these events are connected in time and space remains unknown. Here, using computational and theoretical modeling, we studied the mechanical plasticity of epithelial monolayers under large deformations. Our results demonstrate that the jamming-unjamming (solid-fluid) transition in tissues can vary significantly depending on the degree of deformation, implying that tissues are highly unconventional materials. Using analytical modeling, we elucidate the origins of this behavior. We also demonstrate how a tissue accommodates large deformations through a collective series of rearrangements, which behave similarly to avalanches in non-living materials. We find that these tissue avalanches are governed by stress redistribution and the spatial distribution of vulnerable spots. Finally, we propose a simple and experimentally accessible framework to predict avalanches and infer tissue mechanical stress based on static images.
References in corpus (10)
- Scaling description of the yielding transition in soft amorphous solids at zero temperature
- Strain localization in a shear transformation zone model for amorphous solids
- Heterogeneous Dynamics, Marginal Stability and Soft Modes in Hard Sphere Glasses
- Predicting plasticity with soft vibrational modes: from dislocations to glasses
- Inertia and universality of avalanche statistics: The case of slowly deformed amorphous solids
- Shear-driven solidification and nonlinear elasticity in epithelial tissues
- Discontinuous shear thickening in biological tissue rheology
- Mechanical excitation and marginal triggering during avalanches in sheared amorphous solids
- Quasistatic rheology of soft cellular systems using Cellular Potts Model
- Multicell-Fold: geometric learning in folding multicellular life