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Universal Kinetics of the Onset of Cell Spreading on Substrates of Different Stiffness.

Published version
Peer-reviewed

Type

Article

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Authors

Redmann, Anna-Lena 
Terentjev, Eugene M 

Abstract

When plated onto substrates, cell morphology and even stem-cell differentiation are influenced by the stiffness of their environment. Stiffer substrates give strongly spread (eventually polarized) cells with strong focal adhesions and stress fibers; very soft substrates give a less developed cytoskeleton and much lower cell spreading. The kinetics of this process of cell spreading is studied extensively, and important universal relationships are established on how the cell area grows with time. Here, we study the population dynamics of spreading cells, investigating the characteristic processes involved in the cell response to the substrate. We show that unlike the individual cell morphology, this population dynamics does not depend on the substrate stiffness. Instead, a strong activation temperature dependence is observed. Different cell lines on different substrates all have long-time statistics controlled by the thermal activation over a single energy barrier ΔG ≈ 18 kcal/mol, whereas the early-time kinetics follows a power law ∼t5. This implies that the rate of spreading depends on an internal process of adhesion complex assembly and activation; the operational complex must have five component proteins, and the last process in the sequence (which we believe is the activation of focal adhesion kinase) is controlled by the binding energy ΔG.

Description

Keywords

Animals, Biomechanical Phenomena, Cell Size, Kinetics, Mechanical Phenomena, Mice, NIH 3T3 Cells

Journal Title

Biophys J

Conference Name

Journal ISSN

0006-3495
1542-0086

Volume Title

116

Publisher

Elsevier BV
Sponsorship
EPSRC (1641841)
EPSRC (1641841)
Engineering and Physical Sciences Research Council (EP/J017639/1)
Engineering and Physical Sciences Research Council (EP/M508007/1)
This work has been funded by EPSRC (grants EP/M508007/1 and EP/J017639), and the Ernest Oppenheimer Trust in Cambridge.