A novel 3D strain-adaptive continuum orthotropic bone remodelling algorithm: Prediction of bone architecture in the femur

IFMBE Proceedings

Volumn 31 IFMBE, Issue , 2010, Pages 772-775

  Geraldes, D M ^a   Phillips, A T M ^a  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

Author keywords

Bone Remodelling; Directionality; Fracture Prediction; Orthotropic Properties; Proximal Femur

Indexed keywords

BONE REMODELLING; DIRECTIONALITY; FRACTURE PREDICTION; ORTHOTROPIC PROPERTIES; PROXIMAL FEMUR;

ADAPTIVE ALGORITHMS; BIOMECHANICS; BIOMEDICAL ENGINEERING; BIOPHYSICS; BONE; FORECASTING; FRACTURE; FRACTURE MECHANICS; MAMMALS; MATERIALS PROPERTIES; PHYSIOLOGICAL MODELS; STRAIN; TECHNICAL PRESENTATIONS; THREE DIMENSIONAL COMPUTER GRAPHICS;

THREE DIMENSIONAL;

EID: 77957992343     PISSN: 16800737     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1007/978-3-642-14515-5_196     Document Type: Conference Paper

References (18)

1. Huiskes R, Weinans H et al. (1987) Adaptative bone-remodelling theory applied to prosthetic-design analysis. J Biomech 20(11/12):1135-1150
2. Turner C, Anne V et al. (1997) A uniform strain criterion for trabecular bone adaptation: do continuum-level strain gradients drive adaptation? J Biomech 30(6):555-563
3. Dalstra M, Huiskes R et al. (1993) mechanical and textural properties of pelvic trabecular bone. J Biomech 26(4/5):523-535
4. Wolff J (1892) The law of bone remodelling (Translated by Maquet P, Furlong R). Berlin, Heidelberg, Springer-Verlag
5. van Rietbergen B, Odgaard A et al. (1998) Relationships between bone morphology and bone elastic properties can be accurately quantified using high-resolution computer reconstructions. J Ortho Res 16:23-31
6. Yang G, Kabel J et al. (1999) The anisotropic hooke's law for cancellous bone and wood. J Elasticity 53:125-146
7. Ashman R, Cowin S et al. (1984) A continuous wave technique for the measurement of the elastic properties of cortical bone. J Biomech 17:349-361
8. Reilly G and Currey J (1999) The development of microcracking and failure in bone depends on the loading mode to which is adapted. J Exp Biology 202:543-552
9. Miller Z, Fuchs M et al. (2002) Trabecular bone adaptation with an orthotropic material model. J Biomech 35:247-256
10. Geraldes D, Phillips ATM (2009) Development of a continuum and free boundary condition model of the pelvis for acetabular fracture pattern prediction. International Society of Biomechanics, Cape Town, South Africa 2009 11.
11. Singh M, Nagrath AR et al. (1970) Changes in trabecular pattern of the upper end of the femur as an index of osteoporosis. J Bone Joint Surg 52:457-467
12. Tsubota K, Suzuki Y et al. (2009) Computer simulation of trabecular remodeling in human proximal femur using large-scale voxel fe models: Approach to understanding wolff's law. J Biomech 42:1088-1094
13. Frost H (1987) Bone 'mass' and the 'mechanostat': A proposal. Anat Record 219:1-9
14. Rho JY, Kuhn-Spearing L et al. (1998) Mechanical properties and the hierarchical structure of bone. Med Eng & Phys 20:92-102
15. Cowin S, van Buskirk W (1986) Technical note: thermodynamic restrictions on the elastic constants of bone. J Biomech 19:85-88
16. Ford C, Keaveny T (1996) The dependence of shear failure properties of trabecular bone on apparent density and trabecular orientation. J Biomech 29(10):1309-1317
17. Skedros J, Baucom S (2007) Mathematical analysis of trabecular 'trajectories' in apparent trajectorial structures: The unfortunate historical emphasys on the human proximal femur. J Theo Biol 244:15-45
18. Phillips ATM (2009) The femur as a musculo-skelet al construct: A free boundary condition modeling approach. Med Eng & Phys 31:673-680