4.7 Article

Electro-chemo-mechanical model to investigate multi-pulse electric-field-driven integrin clustering

Journal

BIOELECTROCHEMISTRY
Volume 137, Issue -, Pages -

Publisher

ELSEVIER SCIENCE SA
DOI: 10.1016/j.bioelechem.2020.107638

Keywords

Electroporation; Pulsed Electric Fields; Integrin; Kinetic Monte Carlo; Computational cell mechanics; Spatio-temporal model

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This study developed a kinetic Monte Carlo statistical model to investigate the effects of pulsed electric fields on integrin clustering. The results suggest that electric-field-driven integrin clustering is mediated by membrane stiffness and ligand density.
The effect of pulsed electric fields (PEFs) on transmembrane proteins is not fully understood; how do chemo-mechanical cues in the microenvironment mediate the electric field sensing by these proteins? To answer this key gap in knowledge, we have developed a kinetic Monte Carlo statistical model of the integrin proteins that integrates three components of the morphogenetic field (i.e., chemical, mechanical, and electrical cues). Specifically, the model incorporates the mechanical stiffness of the cell membrane, the ligand density of the extracellular environment, the glycocalyx stiffness, thermal Brownian motion, and electric field induced diffusion. The effects of both steady-state electric fields and transient PEF pulse trains on integrin clustering are studied. Our results reveal that electric-field-driven integrin clustering is mediated by membrane stiffness and ligand density. In addition, we explore the effects of PEF pulse-train parameters (amplitude, polarity, and pulse-width) on integrin clustering. In summary, we demonstrate a computational methodology to incorporate experimental data and simulate integrin clustering when exposed to PEFs for time-scales comparable to experiments (seconds-minutes). Thus, we propose a blueprint for understanding PEF/electric field effects on protein induced signaling and highlight key impediments to incorporating experimental values into computational models such as the kinetic Monte Carlo method. (C) 2020 Elsevier B.V. All rights reserved.

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