Details
Original language | English |
---|---|
Pages (from-to) | 7 |
Journal | Biomedical engineering online |
Volume | 8 |
Publication status | Published - 16 Apr 2009 |
Abstract
BACKGROUND: There are several numerical investigations on bone remodelling after total hip arthroplasty (THA) on the basis of the finite element analysis (FEA). For such computations certain boundary conditions have to be defined. The authors chose a maximum of three static load situations, usually taken from the gait cycle because this is the most frequent dynamic activity of a patient after THA.
MATERIALS AND METHODS: The numerical study presented here investigates whether it is useful to consider only one static load situation of the gait cycle in the FE calculation of the bone remodelling. For this purpose, 5 different loading cases were examined in order to determine their influence on the change in the physiological load distribution within the femur and on the resulting strain-adaptive bone remodelling. First, four different static loading cases at 25%, 45%, 65% and 85% of the gait cycle, respectively, and then the whole gait cycle in a loading regime were examined in order to regard all the different loadings of the cycle in the simulation.
RESULTS: The computed evolution of the apparent bone density (ABD) and the calculated mass losses in the periprosthetic femur show that the simulation results are highly dependent on the chosen boundary conditions.
CONCLUSION: These numerical investigations prove that a static load situation is insufficient for representing the whole gait cycle. This causes severe deviations in the FE calculation of the bone remodelling. However, accompanying clinical examinations are necessary to calibrate the bone adaptation law and thus to validate the FE calculations.
Keywords
- Adaptation, Physiological/physiology, Bone Remodeling/physiology, Computer Simulation, Elastic Modulus/physiology, Femur/physiology, Hip Prosthesis, Humans, Mechanotransduction, Cellular/physiology, Models, Biological, Stress, Mechanical
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In: Biomedical engineering online, Vol. 8, 16.04.2009, p. 7.
Research output: Contribution to journal › Article › Research › peer review
}
TY - JOUR
T1 - Numerical investigations on the strain-adaptive bone remodelling in the periprosthetic femur
T2 - influence of the boundary conditions
AU - Behrens, Bernd-Arno
AU - Nolte, Ingo
AU - Wefstaedt, Patrick
AU - Stukenborg-Colsman, Christina
AU - Bouguecha, Anas
PY - 2009/4/16
Y1 - 2009/4/16
N2 - BACKGROUND: There are several numerical investigations on bone remodelling after total hip arthroplasty (THA) on the basis of the finite element analysis (FEA). For such computations certain boundary conditions have to be defined. The authors chose a maximum of three static load situations, usually taken from the gait cycle because this is the most frequent dynamic activity of a patient after THA.MATERIALS AND METHODS: The numerical study presented here investigates whether it is useful to consider only one static load situation of the gait cycle in the FE calculation of the bone remodelling. For this purpose, 5 different loading cases were examined in order to determine their influence on the change in the physiological load distribution within the femur and on the resulting strain-adaptive bone remodelling. First, four different static loading cases at 25%, 45%, 65% and 85% of the gait cycle, respectively, and then the whole gait cycle in a loading regime were examined in order to regard all the different loadings of the cycle in the simulation.RESULTS: The computed evolution of the apparent bone density (ABD) and the calculated mass losses in the periprosthetic femur show that the simulation results are highly dependent on the chosen boundary conditions.CONCLUSION: These numerical investigations prove that a static load situation is insufficient for representing the whole gait cycle. This causes severe deviations in the FE calculation of the bone remodelling. However, accompanying clinical examinations are necessary to calibrate the bone adaptation law and thus to validate the FE calculations.
AB - BACKGROUND: There are several numerical investigations on bone remodelling after total hip arthroplasty (THA) on the basis of the finite element analysis (FEA). For such computations certain boundary conditions have to be defined. The authors chose a maximum of three static load situations, usually taken from the gait cycle because this is the most frequent dynamic activity of a patient after THA.MATERIALS AND METHODS: The numerical study presented here investigates whether it is useful to consider only one static load situation of the gait cycle in the FE calculation of the bone remodelling. For this purpose, 5 different loading cases were examined in order to determine their influence on the change in the physiological load distribution within the femur and on the resulting strain-adaptive bone remodelling. First, four different static loading cases at 25%, 45%, 65% and 85% of the gait cycle, respectively, and then the whole gait cycle in a loading regime were examined in order to regard all the different loadings of the cycle in the simulation.RESULTS: The computed evolution of the apparent bone density (ABD) and the calculated mass losses in the periprosthetic femur show that the simulation results are highly dependent on the chosen boundary conditions.CONCLUSION: These numerical investigations prove that a static load situation is insufficient for representing the whole gait cycle. This causes severe deviations in the FE calculation of the bone remodelling. However, accompanying clinical examinations are necessary to calibrate the bone adaptation law and thus to validate the FE calculations.
KW - Adaptation, Physiological/physiology
KW - Bone Remodeling/physiology
KW - Computer Simulation
KW - Elastic Modulus/physiology
KW - Femur/physiology
KW - Hip Prosthesis
KW - Humans
KW - Mechanotransduction, Cellular/physiology
KW - Models, Biological
KW - Stress, Mechanical
U2 - 10.1186/1475-925X-8-7
DO - 10.1186/1475-925X-8-7
M3 - Article
C2 - 19371424
VL - 8
SP - 7
JO - Biomedical engineering online
JF - Biomedical engineering online
SN - 1475-925X
ER -