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The nonlinear motion of cells subject to external forces

To develop a minimal model for a cell moving in a crowded environment such as in tissue, we investigate the response of a liquid drop of active matter moving on a flat rigid substrate to forces applied at its boundaries. We consider two different self-propulsion mechanisms, active stresses and tread...

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Autores principales: Ioratim-Uba, Aondoyima, Loisy, Aurore, Henkes, Silke, Liverpool, Tanniemola B.
Formato: Online Artículo Texto
Lenguaje:English
Publicado: The Royal Society of Chemistry 2022
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC10141577/
https://www.ncbi.nlm.nih.gov/pubmed/36399136
http://dx.doi.org/10.1039/d2sm00934j
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author Ioratim-Uba, Aondoyima
Loisy, Aurore
Henkes, Silke
Liverpool, Tanniemola B.
author_facet Ioratim-Uba, Aondoyima
Loisy, Aurore
Henkes, Silke
Liverpool, Tanniemola B.
author_sort Ioratim-Uba, Aondoyima
collection PubMed
description To develop a minimal model for a cell moving in a crowded environment such as in tissue, we investigate the response of a liquid drop of active matter moving on a flat rigid substrate to forces applied at its boundaries. We consider two different self-propulsion mechanisms, active stresses and treadmilling polymerisation, and we investigate how the active drop motion is altered by these surface forces. We find a highly non-linear response to forces that we characterise using drop velocity, drop shape, and the traction between the drop and the substrate. Each self-propulsion mechanism gives rise to two main modes of motion: a long thin drop with zero traction in the bulk, mostly occurring under strong stretching forces, and a parabolic drop with finite traction in the bulk, mostly occurring under strong squeezing forces. In each case there is a sharp transition between parabolic, and long thin drops as a function of the applied forces and indications of drop break-up where large forces stretch the drop.
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spelling pubmed-101415772023-04-29 The nonlinear motion of cells subject to external forces Ioratim-Uba, Aondoyima Loisy, Aurore Henkes, Silke Liverpool, Tanniemola B. Soft Matter Chemistry To develop a minimal model for a cell moving in a crowded environment such as in tissue, we investigate the response of a liquid drop of active matter moving on a flat rigid substrate to forces applied at its boundaries. We consider two different self-propulsion mechanisms, active stresses and treadmilling polymerisation, and we investigate how the active drop motion is altered by these surface forces. We find a highly non-linear response to forces that we characterise using drop velocity, drop shape, and the traction between the drop and the substrate. Each self-propulsion mechanism gives rise to two main modes of motion: a long thin drop with zero traction in the bulk, mostly occurring under strong stretching forces, and a parabolic drop with finite traction in the bulk, mostly occurring under strong squeezing forces. In each case there is a sharp transition between parabolic, and long thin drops as a function of the applied forces and indications of drop break-up where large forces stretch the drop. The Royal Society of Chemistry 2022-11-10 /pmc/articles/PMC10141577/ /pubmed/36399136 http://dx.doi.org/10.1039/d2sm00934j Text en This journal is © The Royal Society of Chemistry https://creativecommons.org/licenses/by/3.0/
spellingShingle Chemistry
Ioratim-Uba, Aondoyima
Loisy, Aurore
Henkes, Silke
Liverpool, Tanniemola B.
The nonlinear motion of cells subject to external forces
title The nonlinear motion of cells subject to external forces
title_full The nonlinear motion of cells subject to external forces
title_fullStr The nonlinear motion of cells subject to external forces
title_full_unstemmed The nonlinear motion of cells subject to external forces
title_short The nonlinear motion of cells subject to external forces
title_sort nonlinear motion of cells subject to external forces
topic Chemistry
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC10141577/
https://www.ncbi.nlm.nih.gov/pubmed/36399136
http://dx.doi.org/10.1039/d2sm00934j
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