1. Development of a crushable foam model for human trabecular bone
- Author
-
Nico Verdonschot, Dennis Janssen, Navid Soltanihafshejani, Thom Bitter, Faculty of Science and Technology, Biomechanical Engineering, and TechMed Centre
- Subjects
Materials science ,Yield surface ,Constitutive equation ,UT-Hybrid-D ,Biomedical Engineering ,Biophysics ,Experimental testing ,Bone and Bones ,All institutes and research themes of the Radboud University Medical Center ,Bone Density ,Humans ,Computer Simulation ,Composite material ,Bone mineral ,Human trabecular bone ,Isotropy ,Finite element analysis ,Compression (physics) ,Finite element method ,Reconstructive and regenerative medicine Radboud Institute for Health Sciences [Radboudumc 10] ,Trabecular bone ,Cancellous Bone ,Development (differential geometry) ,Stress, Mechanical ,Crushable foam model - Abstract
Finite element (FE) simulations can be used to evaluate the mechanical behavior of human bone and allow for quantitative prediction of press-fit implant fixation. An adequate material model that captures post-yield behavior is essential for a realistic simulation. The crushable foam (CF) model is a constitutive model that has recently been proposed in this regard. Compression tests under uniaxial and confined loading conditions were performed on 59 human trabecular bone specimens. Three essential material parameters were obtained as a function of bone mineral density (BMD) to develop the isotropic CF model. The related constitutive rule was implemented in FE models and the results were compared to the experimental data. The CF model provided an accurate simulation of uniaxial compression tests and the post-yield behavior of the stress-strain was well-matched with the experimental results. The model was able to reproduce the confined response of the bone up to 15% of strain. This model allows for simulation of the mechanical behavior of the cellular structure of human bone and adequately predicts the post-yield response of trabecular bone, particularly under uniaxial loading conditions. The model can be further improved to simulate bone collapse due to local overload around orthopaedic implants.
- Published
- 2021
- Full Text
- View/download PDF