Patient-specific finite element model of the hip muscles and bones

Authors

  • Erwan Jolivet Laboratoire de biomécanique, ENSAM Paris CNRS UMR 8005 151 boulevard de l’hôpital, F-75011 Paris and Laboratoire de radiologie expérimentale, Paris CNRS UMR 7052 Faculté de médecine Lariboisière Saint-louis 10 avenue de verdun, F-75010 Paris
  • Jean-Denis Laredo Laboratoire de radiologie expérimentale, Paris CNRS UMR 7052 Faculté de médecine Lariboisière Saint-louis 10 avenue de verdun, F-75010 Paris
  • Dominique Bonneau Laboratoire de biomécanique, ENSAM Paris CNRS UMR 8005 151 boulevard de l’hôpital, F-75011 Paris
  • Wafa Skalli Laboratoire de biomécanique, ENSAM Paris CNRS UMR 8005 151 boulevard de l’hôpital, F-75011 Paris

DOI:

https://doi.org/10.13052/EJCM.18.117-129

Keywords:

finite element, muscle, soft tissue, hip fracture

Abstract

Hip fractures are largely considered as a major health-care problem. Several patientspecific finite element models of the isolated femur are proposed to evaluate fracture risk. However, because of their role in femur stress distribution, soft tissue covering the hip should also be considered. Such modeling is particularly complex and major difficulties are related to volumic muscle mesh generation, to specific muscles constitutive equations and numerous contacts within the structure. A method was based on deformation of a parameterized muscle mesh was proposed to get rapidly a patient-specific non distorted mesh. Based in this mesh, finite element model included bones and soft tissues, with surface contact elements between components. Hyperelastic constitutive equations, with hypothesis of incompressibility and isotropy were used to model soft tissue mechanical behavior. Preliminary simulation with quasistatic lateral compression was performed to verify the coherence of the model’s response.

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Published

2009-08-12

How to Cite

Jolivet, E. ., Laredo, J.-D. ., Bonneau, D., & Skalli, W. . (2009). Patient-specific finite element model of the hip muscles and bones. European Journal of Computational Mechanics, 18(1), 117–129. https://doi.org/10.13052/EJCM.18.117-129

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