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March 1, 2026Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences0 citationsOpen Access

Multiscale mechanics and remodelling of focal adhesions and the extracellular matrix

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SSSalvatore Di StefanoGFGiuseppe FlorioGPGiuseppe Puglisi

Key Points

  • To develop a multiscale framework for understanding the mechanical behavior of focal adhesions and their interaction with the extracellular matrix.
  • Utilized a continuum model to predict mechanical response.
  • Focused on time-dependent remodeling induced by cell stimuli.
  • Applied a one-dimensional shear-lag model with three key elements: adhesion plaque, integrins, and ECM.
  • Employed asymptotic homogenization for computational analysis.
  • Derived elastic effective coefficients in closed form.
  • Numerically solved a benchmark problem representing cell-matrix systems mediated by focal adhesions.
  • Demonstrated the influence of microscale heterogeneities on the mechanical behavior of focal adhesions.

Abstract

Abstract We present a multiscale continuum framework predicting the mechanical behaviour of focal adhesions (FAs) in response to the interactions exchanged with the extra-cellular matrix (ECM) and living cells. Our study, in particular, focuses on the time-dependent remodelling of both FAs and the ECM induced by cell stimuli and incorporates the effect of microscale heterogeneities characterizing their architecture. Using a one-dimensional model of shear-lag type, we describe FAs as a layered assembly composed of three key elements: the adhesion plaque, integrin receptors and the surrounding ECM. The adhesion plaque and ECM are modelled as linearly elastic fibres undergoing axial deformation, while integrins are treated as mechanical connectors capable of transmitting both elastic and non-elastic forces. In extending previous models available in the existing literature, we emphasize that the entire analysis is grounded in biological evidence and supported by experimental studies. The resulting multiscale approach, based on asymptotic homogenization, leads to the computation of elastic effective coefficients in closed form, and they are employed to solve numerically a benchmark problem representing cell-matrix systems mediated by FAs, whose key insights are discussed.

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Cite This Study

Stefano et al. (2026) studied this question.

synapsesocial.com/papers/69a3ddf3ec16d51705d30571https://doi.org/10.1098/rspa.2025.0776
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