Micro-finite element simulation of trabecular-bone post-yield behaviour - Effects of material model, element size and type

Computer Methods in Biomechanics and Biomedical Engineering

Volumn 11, Issue 4, 2008, Pages 389-395

  Verhulp, E ^a   Van Rietbergen, B ^a   Muller R ^b   Huiskes, R ^a  

^a EINDHOVEN UNIVERSITY OF TECHNOLOGY   (Netherlands)

^b ETH ZURICH   (Switzerland)

Author keywords

Bone failure; Computed tomography; Finite element method; Trabecular bone

Indexed keywords

ANIMAL; ARTICLE; BIOLOGICAL MODEL; CATTLE; COMPRESSIVE STRENGTH; COMPUTER SIMULATION; ELASTICITY; FINITE ELEMENT ANALYSIS; IN VITRO STUDY; MECHANICAL STRESS; PHYSIOLOGY; SENSITIVITY AND SPECIFICITY; TIBIA; WEIGHT BEARING;

ANIMALS; CATTLE; COMPRESSIVE STRENGTH; COMPUTER SIMULATION; ELASTICITY; FINITE ELEMENT ANALYSIS; MODELS, BIOLOGICAL; SENSITIVITY AND SPECIFICITY; STRESS, MECHANICAL; TIBIA; WEIGHT-BEARING;

EID: 51649103334     PISSN: 10255842     EISSN: 14768259     Source Type: Journal    
DOI: 10.1080/10255840701848756     Document Type: Article

References (28)

1. Bayraktar, HH, Keaveny, TM. 2004. A computational investigation of the nonlinear behavior of human trabecular bone., Transactions of the 12th annual Pre-ORS Symposium on Computational Methods in Orthopaedic Biomechnics, 2.
2. Bevill, G., Gupta, A. and Keaveny, TM (2005) Large deformation effects in failure behavior of trabecular bone. Trans Orthop Res Soc 28, p. 191.
3. Burstein, AH, Zika, JM, Heiple, KG and Klein, L. (1975) Contribution of collagen and mineral to the elastic-plastic properties of bone. J Bone Joint Surg 57A, pp. 956-961.
4. Cezayirlioglu, H., Bahniuk, E., Davy, DT and Heiple, KG (1985) Anisotropic yield behavior of bone under combined axial force and torque. J Biomech 18, pp. 61-69. [crossref]
5. Fyhrie, DP and Schaffler, MB (1994) Failure mechanisms in human vertebral cancellous bone. Bone 15, pp. 105-109.
6. Guldberg, RE, Hollister, SJ and Charras, GT (1998) The accuracy of digital image-based finite element models. J Biomech Eng 120, pp. 289-295.
7. Hajnal, JV, Hill, DLG and Hawkes, DJ (eds) (2001) Medical image registration CRC Press, Boca Raton (FL)
8. Hill, R. (1948) A theory of the yielding and plastic flow of anisotropic metals. Proc R Soc Lond A193, pp. 281-297.
9. Hollister, SJ, Brennan, JM and Kikuchi, N. (1994) A homogenization sampling procedure for calculating trabecular bone effective stiffness and tissue level stress. J Biomech 27:4, pp. 433-444.
10. Kabel, J., van Rietbergen, B., Dalstra, M., Odgaard, A. and Huiskes, R. (1999) The role of an effective isotropic modulus in the elastic properties of cancellous bone. J Biomech 32, pp. 673-680.
11. Keaveny, TM, Pinilla, TP, Crawford, RP, Kopperdahl, DL and Lou, A. (1997) Systematic and random errors in compression testing of trabecular bone. J Orthop Res 15, pp. 101-110.
12. Keaveny, TM, Wachtel, EF and Kopperdahl, DL (1999) Mechanical behavior of human trabecular bone after overloading. J Orthop Res 17, pp. 346-353.
13. Kinney, JH and Stölken, JS (2005) The importance of geometric nonlinearity in finite element studies of yielding in trabecular bone. Trans Orthop Res Soc 28, p. 28.
14. Ladd, AJ, Kinney, JH, Haupt, DL and Goldstein, SA (1998) Finite-element modeling of trabecular bone: comparison with mechanical testing and determination of tissue modulus. J Orthop Res 16, pp. 622-628.
15. Moore, TLA and Gibson, LJ (2002) Microdamage accumulation in bovine trabecular bone in uniaxial compression. J Biomech Eng 124, pp. 63-71.
16. Müller, R., Gerber, SC and Hayes, WC (1998) Micro-compression: a novel technique for the nondestructive assessment of local bone failure. Technol Health Care 6, pp. 433-444.
17. Nagaraja, S., Couse, TL and Guldberg, RE (2005) Trabecular bone microdamage and microstructural stresses under uniaxial compression. J Biomech 38, pp. 707-716.
18. Nazarian, A. and Müller, R. (2004) Time-lapsed microstructural imaging of bone failure behavior. J Biomech 37, pp. 55-65.
19. Niebur, GL, Yuen, JC, Hsia, AC and Keaveny, TM (1999) Convergence behavior of high-resolution finite element models of trabecular bone. J Biomech Eng 121, pp. 629-635.
20. Niebur, GL, Feldstein, MJ, Yuen, JC, Chen, TJ and Keaveny, TM (2000) High-resolution finite element models with tissue strength asymmetry accurately predict failure of trabecular bone. J Biomech 33, pp. 1575-1583.
21. Reilly, DT and Burstein, AH (1975) The elastic and ultimate properties of compact bone tissue. J Biomech 8, pp. 393-405.
22. Røhl, L., Larsen, E., Linde, F., Odgaard, A. and Jørgensen, J. (1991) Tensile and compressive properties of cancellous bone. J Biomech 24, pp. 1143-1149.
23. Simo, JC and Hughes, TJR (1998) Computational inelasticity Springer, New York (NY)
24. Stülken, JS and Kinney, JH (2003) On the importance of geometric nonlinearity in finite-element simulations of trabecular bone failure. Bone 33, pp. 494-504.
25. van Rietbergen, B., Weinans, H., Huiskes, R. and Odgaard, A. (1995) A new method to determine trabecular bone elastic properties and loading using micromechanical finite-element models. J Biomech 28, pp. 69-81.
26. van Rietbergen, B., Kabel, J., Odgaard, A. and Huiskes, R. Sol, H. and Oomens, CWJ (eds) (1997) Determination of trabecular bone tissue elastic properties by comparison of experimental and finite element results. Material identification using mixed numerical experimental methods Kluwer Academic Publisher, Norwell (MA)
27. van Rietbergen, B., Ulrich, D., Pistoia, W., Huiskes, R. and Rüegsegger, P. (1998) Prediction of trabecular bone failure parameters using a tissue failure criterion. Trans Orthop Res Soc 23, p. 550.
28. Wilson, W., van Burken, C., van Donkelaar, C., Buma, P., van Rietbergen, B. and Huiskes, R. (2006) Causes of mechanically induced collagen damage in articular cartilage. J Orthop Res 23, pp. 220-228.