Computer simulating a clinical trial of a load-bearing implant: an example of an intramedullary prosthesis

J Mech Behav Biomed Mater. 2011 Nov;4(8):1880-7. doi: 10.1016/j.jmbbm.2011.06.005.

Abstract

Computational modelling is becoming ever more important for obtaining regulatory approval for new medical devices. An accepted approach is to infer performance in a population from an analysis conducted for an idealised or 'average' patient; we present here a method for predicting the performance of an orthopaedic implant when released into a population--effectively simulating a clinical trial. Specifically we hypothesise that an analysis based on a method for predicting the performance in a population will lead to different conclusions than an analysis based on an idealised or 'average' patient. To test this hypothesis we use a finite element model of an intramedullary implant in a bone whose size and remodelling activity is different for each individual in the population. We compare the performance of a low Young's modulus implant (E=20 GPa) to one with a higher Young's modulus (200 GPa). Cyclic loading is applied and failure is assumed when the migration of the implant relative to the bone exceeds a threshold magnitude. The analysis for an idealised of 'average' patient predicts that the lower modulus device survives longer whereas the analysis simulating a clinical trial predicts no statistically-significant tendency (p=0.77) for the low modulus device to perform better. It is concluded that population-based simulations of implant performance-simulating a clinical trial-present a very valuable opportunity for more realistic computational pre-clinical testing of medical devices.

Publication types

  • Research Support, Non-U.S. Gov't

MeSH terms

  • Biomechanical Phenomena
  • Bone Remodeling
  • Bone and Bones* / cytology
  • Bone and Bones* / physiopathology
  • Clinical Trials as Topic*
  • Computer Simulation*
  • Finite Element Analysis
  • Prostheses and Implants*
  • Prosthesis Failure
  • Weight-Bearing*