2011
DOI: 10.1007/s10237-011-0316-0
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A multiscale mechanobiological modelling framework using agent-based models and finite element analysis: application to vascular tissue engineering

Abstract: Computational models of mechanobiological systems have been widely used to provide insight into these systems and also to predict their behaviour. In this context, vascular tissue engineering benefits from further attention given the challenges involved in developing functional low calibre vascular grafts with long-term patency. In this study, a novel multiscale mechanobiological modelling framework is presented, which takes advantage of lattice-free agent-based models coupled with the finite element method to… Show more

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Cited by 60 publications
(56 citation statements)
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“…Therefore, a novel hybrid model to simulate in-stent restenosis, using coupled ABM and FEM, will now be presented by the authors. This novel approach has recently been applied to model vascularisation in tissue engineered blood vessels (Zahedmanesh et al, 2011) and is adapted and applied here to model in-stent restenosis.…”
Section: Mechanobiological Models and Stentingmentioning
confidence: 99%
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“…Therefore, a novel hybrid model to simulate in-stent restenosis, using coupled ABM and FEM, will now be presented by the authors. This novel approach has recently been applied to model vascularisation in tissue engineered blood vessels (Zahedmanesh et al, 2011) and is adapted and applied here to model in-stent restenosis.…”
Section: Mechanobiological Models and Stentingmentioning
confidence: 99%
“…Where, U is the deviatoric strain energy density, i denotes the deviatoric principle stretches and i and α i are the hyperelastic constants, see (Zahedmanesh & Lally 2009, Zahedmanesh et al, 2011 www.intechopen.com…”
Section: Fig 3 Axisymmetric Representation Of the Modelmentioning
confidence: 99%
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“…A reversed FE model approach for parameter fitting was used whereby the material parameters related to the solid matrix were updated iteratively until FE predictions matched the outcome of the compression experiments (Tables 1 and 2). The behavior of the solid phase and the fluid phase of the material were coupled using an effective stress concept whereby an additive decomposition of the stress caused by external loading, r, into an effective stress on the matrix of the tissue, s, and an isotropic pore fluid pressure, P, is used as follows 40,41,43 :…”
Section: Constitutive Modeling Of the Mechanical Response Of The Scafmentioning
confidence: 99%