2013
DOI: 10.1115/1.4024685
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Biomechanics of Porcine Renal Arteries and Role of Axial Stretch

Abstract: It is known that arteries experience significant axial stretches in vivo. Several authors have shown that the axial force needed to maintain an artery at its in vivo axial stretch does not change with transient cyclical pressurization over normal ranges. However, the axial force phenomenon of arteries has never been explained with microstructural considerations. In this paper we propose a simple biomechanical model to relate the specific axial force phenomenon of arteries to the predicted load-dependent averag… Show more

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Cited by 22 publications
(16 citation statements)
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“…Though the microstructure-based constitutive models have been widely used, most reports used fitting of load-deformation (or stress-strain curve) data to determine material constants and very few reports of using experimental measurement of collagen microstructure, especially for dispersion parameter κ (Avril et al, 2013; Badel et al, 2013; Wan et al, 2012; Wang et al, 2014). The material parameters obtained in this paper will also be useful for computational simulations of arterial wall.…”
Section: Discussionmentioning
confidence: 99%
“…Though the microstructure-based constitutive models have been widely used, most reports used fitting of load-deformation (or stress-strain curve) data to determine material constants and very few reports of using experimental measurement of collagen microstructure, especially for dispersion parameter κ (Avril et al, 2013; Badel et al, 2013; Wan et al, 2012; Wang et al, 2014). The material parameters obtained in this paper will also be useful for computational simulations of arterial wall.…”
Section: Discussionmentioning
confidence: 99%
“…For example, Flynn and Rubin have proposed a three-parameter strain energy density model based on total dilatation, an orthotropic invariant, and a measure of the elas tic distortional deformation [36]. Sun and Sacks have published a planar soft-tissue seven parameter generalized Fung-elastic con stitutive model with two restrictions for numerical stability [37], Other constitutive equations have been published with application to tissue from, e.g., anterior cruciate ligament [38], abdominal aortic aneurysm tissue [39], and healthy renal artery [40].…”
Section: F Ig 5 R E P R E S E N Ta Tiv E E X P E R Im E N T P a R Amentioning
confidence: 98%
“…This model has been applied and developed for various tissues (Holzapfel et al, 2005a; Kroon and Holzapfel, 2008; Wan et al, 2012; Avril et al, 2013) and numerical simulations (Gasser et al, 2002, 2006) because of the straightforward mathematical form of SEF. Kroon and Holzapfel (Kroon and Holzapfel, 2008) incorporated the model into multi-layered structures with the mean fiber alignments that distinguished one layer from another.…”
Section: Microstructure-based Mechanical Models Of Heathly Coronarymentioning
confidence: 99%