Side-artifact errors in yield strength and elastic modulus for human trabecular bone and their dependence on bone volume fraction and anatomic site

Journal of Biomechanics

Volumn 40, Issue 15, 2007, Pages 3381-3388

  Bevill, Grant ^a   Easley, Sarah K ^a   Keaveny, Tony M ^a,b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b University of California at Berkeley   (United States)

Author keywords

Bone biomechanics; Bone quality; Bone strength; Cancellous bone; Finite element modeling

Indexed keywords

BONE; COMPUTERIZED TOMOGRAPHY; ELASTIC MODULI; ERROR ANALYSIS; FINITE ELEMENT METHOD; VOLUME FRACTION; YIELD STRESS;

BONE QUALITY; BONE STRENGTH; CANCELLOUS BONE; FINITE ELEMENT MODELING;

BIOMECHANICS;

ACCURACY; ARTICLE; ARTIFACT; BIOMECHANICS; BONE STRENGTH; CANCELLOUS BONE; FEMUR NECK; FINITE ELEMENT ANALYSIS; HUMAN; MECHANICAL STRESS; MICRO-COMPUTED TOMOGRAPHY; PRIORITY JOURNAL; STRESS STRAIN RELATIONSHIP; TRABECULAR BONE; VERTEBRA BODY;

AGED; BONE AND BONES; BONE DENSITY; ELASTICITY; HUMANS; MODELS, BIOLOGICAL; STRESS, MECHANICAL;

EID: 35448987739     PISSN: 00219290     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jbiomech.2007.05.008     Document Type: Article

References (30)

1. Adams, M.F., Bayraktar, H.H., Keaveny, T.M., Papadopoulos, P., 2004. Ultrascalable implicit finite element analyses in solid mechanics with over a half a billion degrees of freedom, In: ACM/IEEE Proceedings of SC2004: High Performance Networking and Computing.
2. Andrews E.W., Gioux G., Onck P., and Gibson L.J. Size effects in ductile cellular solids. Part II: experimental results. International Journal of Mechanical Sciences 43 3 (2001) 701-713
3. Bevill G., Eswaran S.K., Gupta A., Papadopoulos P., and Keaveny T.M. Influence of bone volume fraction and architecture on computed large-deformation failure mechanisms in human trabecular bone. Bone 39 6 (2006) 1218-1225
4. Carter D.R., and Hayes W.C. The compressive behavior of bone as a two-phase porous structure. Journal of Bone and Joint Surgery 59-A (1977) 954-962
5. Cody D.D., Gross G.J., Hou F.J., Spencer H.J., Goldstein S.A., and Fyhrie D.P. Femoral strength is better predicted by finite element models than QCT and DXA. Journal of Biomechanics 32 10 (1999) 1013-1020
6. Crawford R.P., Cann C.E., and Keaveny T.M. Finite element models predict in vitro vertebral body compressive strength better than quantitative computed tomography. Bone 33 4 (2003) 744-750
7. Crawford R.P., Brouwers J., and Keaveny T.M. Accurate prediction of vertebral strength using voxel-based non-linear finite element models. Transplantation of Orthopaedica Research Society 29 (2004) 1123
8. Ding M., Day J.S., Burr D.B., Mashiba T., Hirano T., Weinans H., Sumner D.R., and Hvid I. Canine cancellous bone microarchitecture after one year of high-dose bisphosphonates. Calcified Tissue International 72 6 (2003) 737-744
9. Gibson L.J. The mechanical behavior of cancellous bone. Journal of Biomechanics 18 5 (1985) 317-328
10. Glantz S.A. Primer of Biostatistics (2002), McGraw-Hill, New York
11. Hernandez C.J., and Keaveny T.M. A biomechanical perspective on bone quality. Bone 39 6 (2006) 1173-1181
12. Hildebrand T., and Ruegsegger P. Quantification of bone microarchitecture with the structure model index. Computer Methods in Biomechanics and Biomedical Engineering 1 1 (1997) 15-23
13. Hildebrand T., Laib A., Müller R., Dequeker J., and Rüegsegger P. Direct three-dimensional morphometric analysis of human cancellous bone: microstructural data from spine, femur, iliac crest, and calcaneus. Journal of Bone and Mineral Research 14 7 (1999) 1167-1174
14. Homminga J., Weinans H., Gowin W., Felsenberg D., and Huiskes R. Osteoporosis changes the amount of vertebral trabecular bone at risk of fracture but not the vertebral load distribution. Spine 26 14 (2001) 1555-1561
15. Homminga J., McCreadie B.R., Weinans H., and Huiskes R. The dependence of the elastic properties of osteoporotic cancellous bone on volume fraction and fabric. Journal of Biomechanics 36 10 (2003) 1461-1467
16. Huiskes R., and Chao E.Y.S. A survey of finite element analysis in orthopedic biomechanics: the first decade. Journal of Biomechanics 16 (1983) 385-409
17. Keaveny T.M., and Bartel D.L. Mechanical consequences of bone ingrowth in a hip prosthesis inserted without cement. Journal of Bone and Joint Surgery American 77-A (1995) 911-923
18. Keaveny T.M., Pinilla T.P., Crawford R.P., Kopperdahl D.L., and Lou A. Systematic and random errors in compression testing of trabecular bone. Journal of Orthopaedic Research 15 (1997) 101-110
19. Keyak J.H., Rossi S.A., Jones K.A., Les C.M., and Skinner H.B. Prediction of fracture location in the proximal femur using finite element models. Medical Engineering and Physics 23 9 (2001) 657-664
20. Morgan E.F., and Keaveny T.M. Dependence of yield strain of human trabecular bone on anatomic site. Journal of Biomechanics 34 5 (2001) 569-577
21. Morgan E.F., Bayraktar H.H., and Keaveny T.M. Trabecular bone modulus-density relationships depend on anatomic site. Journal of Biomechanics 36 7 (2003) 897-904
22. Odgaard A., and Gundersen H.J. Quantification of connectivity in cancellous bone, with special emphasis on 3-D reconstructions. Bone 14 2 (1993) 173-182
23. Odgaard A., and Linde F. The underestimation of Young's modulus in compressive testing of cancellous bone specimens. Journal of Biomechanics 24 8 (1991) 691-698
24. Onck P.R., Andrews E.W., and Gibson L.J. Size effects in ductile cellular solids. Part I: modeling. International Journal of Mechanical Sciences 43 3 (2001) 681-699
25. Papadopoulos P., and Lu J. A general framework for the numerical solution of problems in finite elasto-plasticity. Computer Methods in Applied Mechanics and Engineering 159 1-2 (1998) 1-18
26. Papadopoulos P., and Lu J. On the formulation and numerical solution of problems in anisotropic finite plasticity. Computer Methods in Applied Mechanics and Engineering 190 37-38 (2001) 4889-4910
27. Skinner H.B., Kim A.S., Keyak J.H., and Mote C.D. Femoral prosthesis implantation induces changes in bone stress that depend on the extent of porous coating. Journal of Orthopaedic Research 12 4 (1994) 553-563
28. Ün K., Bevill G., and Keaveny T.M. The effects of side-artifacts on the elastic modulus of trabecular bone. Journal of Biomechanics 39 11 (2006) 1955-1963
29. Van Rietbergen B., Weinans H., Huiskes R., and Odgaard A. A new method to determine trabecular bone elastic properties and loading using micromechanical finite element models. Journal of Biomechanics 28 1 (1995) 69-81
30. Zhu M., Keller T.S., and Spengler D.M. Effects of specimen load-bearing and free surface layers on the compressive mechanical properties of cellular materials. Journal of Biomechanics 27 1 (1994) 57-66