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Simulation of a knee joint replacement during a gait cycle using explicit finite element analysis

Simulation of a knee joint replacement during a gait cycle using explicit finite element analysis
Simulation of a knee joint replacement during a gait cycle using explicit finite element analysis
The stress distribution within the polyethylene insert of a total knee joint replacement is dependent on the kinematics, which in turn are dependent on the design of the articulating surfaces, the relative position of the components and the tension of the surrounding soft tissues. Implicit finite element analysis techniques have been used previously to examine the polyethylene stresses. However, these have essentially been static analyses and hence ignored the influence of the kinematics. The aim of this work was to use an explicit finite element approach to simulate both the kinematics and the internal stresses within a single analysis. A simulation of a total knee joint replacement subjected to a single gait cycle within a knee wear simulator was performed and the results were compared with experimental data.
The predicted kinematics were in close agreement with the experimental data. Various solution-dependent parameters were found to have little influence on the predicted kinematics. The predicted stresses were found to be dependent on the mesh density. This study has shown that an explicit finite element approach is capable of predicting the kinematics and the stresses within a single analysis at relatively low computational cost.
tkr, explicit fea, kinematic analysis, stress analysis, simulation
0021-9290
267-275
Godest, A.C.
ff640973-7838-4727-bd94-b8a5fca10f2c
Beaugonin, M.
4593c241-88eb-4ea2-87f9-4d7ae9cb1d82
Haug, E.
6ba65f80-1e83-43e7-8a2a-abb03a6268d6
Taylor, M.
e368bda3-6ca5-4178-80e9-41a689badeeb
Gregson, P.J.
ddc3b65d-18fb-4c11-9fa1-feb7e9cbe9fe
Godest, A.C.
ff640973-7838-4727-bd94-b8a5fca10f2c
Beaugonin, M.
4593c241-88eb-4ea2-87f9-4d7ae9cb1d82
Haug, E.
6ba65f80-1e83-43e7-8a2a-abb03a6268d6
Taylor, M.
e368bda3-6ca5-4178-80e9-41a689badeeb
Gregson, P.J.
ddc3b65d-18fb-4c11-9fa1-feb7e9cbe9fe

Godest, A.C., Beaugonin, M., Haug, E., Taylor, M. and Gregson, P.J. (2002) Simulation of a knee joint replacement during a gait cycle using explicit finite element analysis. Journal of Biomechanics, 35 (2), 267-275. (doi:10.1016/S0021-9290(01)00179-8).

Record type: Article

Abstract

The stress distribution within the polyethylene insert of a total knee joint replacement is dependent on the kinematics, which in turn are dependent on the design of the articulating surfaces, the relative position of the components and the tension of the surrounding soft tissues. Implicit finite element analysis techniques have been used previously to examine the polyethylene stresses. However, these have essentially been static analyses and hence ignored the influence of the kinematics. The aim of this work was to use an explicit finite element approach to simulate both the kinematics and the internal stresses within a single analysis. A simulation of a total knee joint replacement subjected to a single gait cycle within a knee wear simulator was performed and the results were compared with experimental data.
The predicted kinematics were in close agreement with the experimental data. Various solution-dependent parameters were found to have little influence on the predicted kinematics. The predicted stresses were found to be dependent on the mesh density. This study has shown that an explicit finite element approach is capable of predicting the kinematics and the stresses within a single analysis at relatively low computational cost.

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More information

Published date: 2002
Keywords: tkr, explicit fea, kinematic analysis, stress analysis, simulation

Identifiers

Local EPrints ID: 21864
URI: http://eprints.soton.ac.uk/id/eprint/21864
ISSN: 0021-9290
PURE UUID: 698e3cf2-42f9-4e37-a5d5-1826af76be39

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Date deposited: 10 Mar 2006
Last modified: 15 Mar 2024 06:33

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Contributors

Author: A.C. Godest
Author: M. Beaugonin
Author: E. Haug
Author: M. Taylor
Author: P.J. Gregson

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