A mathematical model coupling polarity signaling to cell adhesion explains diverse cell migration patterns
William R. Holmes, JinSeok Park, Andre Levchenko, Leah, Edelstein-Keshet

TL;DR
This paper develops a mathematical model linking polarity signaling and cell adhesion, explaining diverse migration patterns of cells in complex environments, and providing insights into intracellular and extracellular signaling interactions.
Contribution
The study introduces a novel mathematical model that integrates GTPase competition, protrusion-contraction dynamics, and ECM signaling to explain cell migration behaviors.
Findings
Model explains persistent polarity, oscillations, and random dynamics.
Predicts cellular responses to experimental perturbations.
Provides new understanding of intracellular-extracellular signaling coupling.
Abstract
Cells crawling through tissues migrate inside a complex fibrous environment called the extracellular matrix (ECM), which provides signals regulating motility. Here we investigate one such well-known pathway, involving mutually antagonistic signalling molecules (small GTPases Rac and Rho) that control the protrusion and contraction of the cell edges (lamellipodia). Invasive melanoma cells were observed migrating on surfaces with topography (array of posts), coated with adhesive molecules (fibronectin, FN) by Park et al., 2016. Several distinct qualitative behaviors they observed included persistent polarity, oscillation between the cell front and back, and random dynamics. To gain insight into the link between intracellular and ECM signaling, we compared experimental observations to a sequence of mathematical models encoding distinct hypotheses. The successful model required several…
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