SAE Technical Paper Series 2014
DOI: 10.4271/2014-22-0013
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Application of Radial Basis Function Methods in the Development of a 95th Percentile Male Seated FEA Model

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Cited by 19 publications
(12 citation statements)
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“…Thin-plate spline radial basis function interpolation with a relaxation algorithm was used to morph existing atlas FE models of the Global Human Body Models Consortium M50-O v4.4 femur and the Total Human Model for Safety AM50 v4.02 lumbar spine to each subject-specific geometry. (42,(46)(47)(48)(49) Homologous landmarks collected using image segmentation and registration from analogous locations in the atlas and subject-specific geometries were used to derive an interpolation function and coefficients to morph the atlas FE models' nodal coordinates to each subject geometry. (50) Subject-specific vBMD (r CT ) was used to adjust the elastic modulus of the femoral cortex [E, GPa; Equation (1)] (51,52) and vertebral trabecular bone [E, MPa; Equation (2)] (53) in the FE models.…”
Section: Biomarkers Of Bone Turnovermentioning
confidence: 99%
“…Thin-plate spline radial basis function interpolation with a relaxation algorithm was used to morph existing atlas FE models of the Global Human Body Models Consortium M50-O v4.4 femur and the Total Human Model for Safety AM50 v4.02 lumbar spine to each subject-specific geometry. (42,(46)(47)(48)(49) Homologous landmarks collected using image segmentation and registration from analogous locations in the atlas and subject-specific geometries were used to derive an interpolation function and coefficients to morph the atlas FE models' nodal coordinates to each subject geometry. (50) Subject-specific vBMD (r CT ) was used to adjust the elastic modulus of the femoral cortex [E, GPa; Equation (1)] (51,52) and vertebral trabecular bone [E, MPa; Equation (2)] (53) in the FE models.…”
Section: Biomarkers Of Bone Turnovermentioning
confidence: 99%
“…Subject-specific FE models of the proximal femur were developed using morphing techniques to accelerate the development of the models as described by previous literature [ 27 30 ]. The morphing procedure involves the use of radial basis function interpolation using the thin-plate spline basis function and a relaxation algorithm to morph an existing FE model to a subject-specific geometry [ 31 – 33 ].…”
Section: Methodsmentioning
confidence: 99%
“…To accelerate the development of the subject-specific FE models of the lumbar spine, morphing techniques using radial basis function interpolation with the basis function thinplate spline and a relaxation algorithm were used to morph an existing FE model to a subject-specific geometry [33][34][35][36]. Thin-plate spline morphing utilizes interpolation functions derived from homologous landmark data in a reference and target configuration to move the nodal coordinates of the reference FE model to that of the target or subject-specific geometry.…”
Section: Finite Element Model Developmentmentioning
confidence: 99%