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Published on: May 9, 2021
Hydrodynamic instabilities, waves and turbulence in spreading epithelia
C Blanch-Mercader1, J Casademunt2
1Departament de Física de la Matèria Condensada, Universitat de Barcelona, Barcelona 08028, Spain. carles.blanch-mercader@curie.fr and Laboratoire Physico Chimie Curie, Institut Curie, PSL Research University, CNRS, 26 rue d' Ulm, 75005 Paris, France.
This study introduces a hydrodynamic model for epithelial monolayers, revealing active forces create traveling waves. This model explains collective cell behaviors and predicts transitions to weak turbulence in cell dynamics.
Area of Science:
- * Biophysics
- * Cell Biology
- * Fluid Dynamics
Background:
- * Epithelial monolayers exhibit complex dynamics, often appearing elastic.
- * Collective cell migration involves active contractility and substrate interactions.
- * Understanding these dynamics is crucial for tissue development and repair.
Purpose of the Study:
- * To develop a hydrodynamic model for spreading epithelial monolayers.
- * To investigate the role of active contractility and traction in cell dynamics.
- * To explain observed phenomena like plithotaxis and nonlinear wave propagation.
Main Methods:
- * Modeled epithelial monolayers as polar viscous fluids.
- * Incorporated active contractility and substrate traction forces.
- * Analyzed nonlinear wave regimes and mapped to the complex Ginzburg-Landau equation.
Main Results:
- * Active forces generate an instability leading to nonlinear traveling waves.
- * Wave propagation depends on polarity and contact forces, with characteristic timescales.
- * Model explains plithotaxis via flow-polarity coupling and quantifies force transmission non-locality.
- * Predicted transitions to weak turbulence and chaotic dynamics.
Conclusions:
- * The viscous fluid model accurately describes epithelial monolayer dynamics, challenging elastic interpretations.
- * The model offers testable predictions for the non-elastic nature of mechanical waves.
- * Provides insights into collective cell behaviors and nonlinear dynamics, including turbulence.
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