2016
DOI: 10.1016/j.jbiomech.2015.09.050
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On the load-sharing along the ligamentous lumbosacral spine in flexed and extended postures: Finite element study

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Cited by 53 publications
(26 citation statements)
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“…Thus, degenerated discs develop higher stresses while normal discs develop higher strains. Bending simulation shows that flexion, extension, right and left lateral loading causes convex and concave curvature in the disc, which implies combine tensile and compression stresses and higher strains which occurred in the disc posterior side, as reported elsewhere [24][25][26]. Torsion simulation showed large shearing in the annulus periphery, suggesting a main load carrier upon removal of posterior elements, as previously suggested by Refs.…”
Section: Fe Sim Loadssupporting
confidence: 81%
“…Thus, degenerated discs develop higher stresses while normal discs develop higher strains. Bending simulation shows that flexion, extension, right and left lateral loading causes convex and concave curvature in the disc, which implies combine tensile and compression stresses and higher strains which occurred in the disc posterior side, as reported elsewhere [24][25][26]. Torsion simulation showed large shearing in the annulus periphery, suggesting a main load carrier upon removal of posterior elements, as previously suggested by Refs.…”
Section: Fe Sim Loadssupporting
confidence: 81%
“…The IDP was calculated by averaging the pressure in all elements of nucleus (Naserkhaki et al, 2016;Liu et al, 2018) and exhibited the same pattern at all lumbar levels (L1-5) with or without accounting for the IAP (Figure 6). On the other hand, a noticeable decrease in the IDP was observed in the presence of IAP at all levels except the L5-S1 level.…”
Section: Idpmentioning
confidence: 99%
“…Friction model Pressure-overclosure information Azari et al (2018) Frictionless Initial joint space of 0.6 mm Frictionless Initial joint space as per CT; linear formulation Cao et al (2020) Initial joint space of 0.5 mm Chen et al (2002) Initial joint space of 1 mm Chen et al (2009) Friction coefficient of 0.1 Initial joint space of 0.5 mm Du et al (2016b) Frictionless Initial joint space of 0.5 mm Galbusera et al (2008) Frictionless Goel et al (1988) Frictionless Initial joint space of 0.45 mm Guo et al (2007) Frictionless Guo and Li (2020) Frictionless Initial joint space of 0.5 mm Khoddam-Khorasani et al 2018Max gap of 1.25 mm Kim et al (2012) Exponential formulation Kim et al (2017) Frictionless Exponential formulation Kong et al (1998) Initial joint space of 1.25 mm, contact initiated at gap of 0.75 mm, exponential formulation, pressure at zero gap of 35 GPa Liu et al 2011Friction coefficient of 0.1 Initial joint space of 0.5 mm Liu et al 2018Frictionless Max gap of 1.5 mm Liu et al (2020) Frictionless Initial joint space of 0.5 mm Mustafy et al (2014) Frictionless Naserkhaki et al (2016) Frictionless Max gap of 2 mm Niemeyer et al (2012) Frictionless Initial joint space of 0.01 mm to 0.4 mm (uniform probability distribution), contact initiated for overclosure of 0.01 to 0.3 mm (uniform probability distribution), exponential formulation, pressure at zero gap of 170 MPa Nikkhoo et al 2019Frictionless Initial joint space of 0.3 mm, exponential formulation Nikkhoo et al (2020) Frictionless Initial joint space of 0.5 mm, contact initiated at gap of 0.5 mm, exponential formulation, pressure at zero gap of 120 MPa Rohlmann et al (2006b) Initial joint space of 0.5 mm, gap/pressure curve with a pressure at zero gap of 12 GPa Rundell et al 2011Frictionless Sharma et al (1995) Initial joint space of 0.6 mm, contact initiated at gap of 0.4 mm, gap/pressure curve with a pressure at zero gap of 12 GPa Shen et al 2019Frictionless Shirazi-Adl et al 1986Frictionless Shirazi-Adl and Drouin (1987) Frictionless Initial joint space of 1 mm, max overclosure 0.5 mm Shirazi-Adl (1994) Frictionless Contact initiated at overclosu...…”
Section: Referencesmentioning
confidence: 99%