Influence of assumed boundary conditions derived from MBS on numerically simulated strain-adaptive bone remodeling in the pelvis after total hip replacement

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Abstract

Total hip replacement (THR) is a routine procedure mostly used for the treatment of primary osteoarthrosis of the hip joint. Despite good clinical results aseptic loosening caused by strain-adaptive remodeling processes of bone tissue is the main cause for failure of the implant. As a consequence the migration of the cup can be significant [1]. The presented study is an extension of our previous research work, where remodeling processes were already calculated in the prosthetic pelvis using a static load case [2]. In the present study the same finite element (FE) model has been used but the hip joint forces were derived from the multi-body simulation (MBS) of the gait cycle of a human test subject with normal walking speed. Hence, a more realistic load case is used which is supposed to affect the simulation result. This is due to our investigations in the femur [3], where a significant different simulation result for the bone mass loss has been computed comparing static load cases and the more realistic loads applied from a study of Bergmann et al. [4]. The comparison of the simulation result of the static and the dynamic load cases confirms the assumptions of a lower decrease of the average bone density in the pelvis with the dynamic load case. Furthermore, a variation in the resorption area is determined as well. On the basis of the final density distribution in the acetabulum the loading situation of a migrated prosthesis should be determined with the MBS model to estimate the influence of the cup position on the hip resultant. © 2011 Springer-Verlag Berlin Heidelberg.

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Bouguecha, A., Weigel, N., Escobar, S. B., Nolte, I., Wefstaedt, P., Stukenborg-Colsman, C., & Behrens, B. A. (2011). Influence of assumed boundary conditions derived from MBS on numerically simulated strain-adaptive bone remodeling in the pelvis after total hip replacement. In IFMBE Proceedings (Vol. 37, pp. 339–342). https://doi.org/10.1007/978-3-642-23508-5_88

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