1999
DOI: 10.1007/s007740050072
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Fracture simulation of the femoral bone using the finite-element method: How a fracture initiates and proceeds

Abstract: Structural analysis of bones is now actively studied by many researchers using the finite-element method (FEM) to better understand the mechanism of bone fractures. Most previous studies, however, only obtained distribution patterns of stress or strain, and did not show how a fracture initiates and proceeds or how a fracture line grows. The purpose of this study was to simulate a fracture procedure using FEM and to assess its usefulness. Correlation of the strain value of the simulation and of the experiment w… Show more

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Cited by 80 publications
(57 citation statements)
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“…In other cases, no information has been provided on the location of the applied force that was used to replicate the experimental forces in the FE models (e.g. Ota et al 1999). Inaccurate identification of such a position would undermine the accuracy of the FE simulation and the comparison between the in vitro experiment and the FE model.…”
Section: (C) Organ Level: Boundary Conditionsmentioning
confidence: 99%
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“…In other cases, no information has been provided on the location of the applied force that was used to replicate the experimental forces in the FE models (e.g. Ota et al 1999). Inaccurate identification of such a position would undermine the accuracy of the FE simulation and the comparison between the in vitro experiment and the FE model.…”
Section: (C) Organ Level: Boundary Conditionsmentioning
confidence: 99%
“…For instance, when the hip joint force is applied to the femoral head in vitro (Cristofolini et al 1994(Cristofolini et al , 2007aCody et al 1999;Ota et al 1999;Keyak et al 2005;Taddei et al 2006), it is not possible a priori to determine accurately the position of the resultant force, as: (i) the contact area between the bone surface and the loading device is difficult to measure accurately owing to the large deformation of the bone surface and (ii) even if the contact area was accurately measured, the distribution of the contact pressure (and its resultant) cannot be easily measured experimentally. Additionally, long bones undergo significant deflection when loaded, of the order of some millimetres (Cristofolini & Viceconti 1999a,b;Cristofolini et al 2006).…”
Section: (C) Organ Level: Boundary Conditionsmentioning
confidence: 99%
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“…This approach is currently widely used for prediction of fractures and corresponding loads as well as localization of fracture in femur under different loading conditions; important results in this area are described in [1,2,9,10,13,14]. Assessments of fracture risk and definition of a failure load for bones with metastatic lesions based on the finite-element method were carried out in [3,5,7,15,16].…”
mentioning
confidence: 99%
“…A model of the femur (at the organ level) is first identified by its geometry, which can be obtained, also in vivo, from medical imaging datasets of the region of interest (van Rietbergen et al 1995;Ota et al 1999;Taylor 2003;Keyak et al 2005;Taddei et al 2007). The method of choice for the definition of the bone boundary is segmentation of computed tomography (CT) data, which provide a good contrast between mineralized bone tissue and surrounding soft tissues.…”
Section: Organ Level: the Bone Modelmentioning
confidence: 99%