2019
DOI: 10.1016/j.jmbbm.2019.03.029
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Constrained mixture modeling affects material parameter identification from planar biaxial tests

Abstract: The constrained mixture theory is an elegant way to incorporate the phenomenon of residual stresses in patient-specific finite element models of arteries. This theory assumes an in vivo reference geometry, obtained from medical imaging, and constituent-specific deposition stretches in the assumed reference state.

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Cited by 23 publications
(29 citation statements)
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References 49 publications
(76 reference statements)
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“…The constitutive material parameters for the different tissue types (native aorta and native pulmonary artery) present in the finite element model are inferred from biaxial tissue testing experiments, 18 as discussed by Maes et al 29 These parameters can be found in Table 2. For one sheep, no converged parameters could be found and this sheep was excluded.…”
Section: Methodsmentioning
confidence: 99%
“…The constitutive material parameters for the different tissue types (native aorta and native pulmonary artery) present in the finite element model are inferred from biaxial tissue testing experiments, 18 as discussed by Maes et al 29 These parameters can be found in Table 2. For one sheep, no converged parameters could be found and this sheep was excluded.…”
Section: Methodsmentioning
confidence: 99%
“…An overview of the main steps of the simulation is shown in figure 1. In the first part of the simulation, the in vivo homeostatic configuration is determined by applying a prestressing algorithm [29,30], resulting in the elastin deposition stretch tensor G elas , in which the axial component G elas zz is fixed. Also the collagen deposition stretch g coll,i is fixed.…”
Section: Finite-element Modelmentioning
confidence: 99%
“…In order to model the in vivo, mechanobiologically homeostatic condition of the mouse aorta, the prestressing algorithm explained in Mousavi and Avril (2017), Famaey et al (2018), and Maes et al (2019) is used. This algorithm looks for a suitable deposition stretch deformation gradient for elastin G elas in order to balance the diastolic in vivo reference geometry with the intraluminal diastolic pressure p = 10 kPa, while the top and bottom of the arterial section are fixed in axial direction.…”
Section: Homeostasismentioning
confidence: 99%