Relationships between bone morphology and bone elastic properties can be accurately quantified using high-resolution computer reconstructions

Journal of Orthopaedic Research

Volumn 16, Issue 1, 1998, Pages 23-28

  Van Rietbergen, B ^a   Odgaard, A ^a   Kabel, J ^a   Huiskes, R ^a  

^a RADBOUD UNIVERSITY NIJMEGEN   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

ANISOTROPY; COMPUTER SIMULATION; ELASTICITY; FINITE ELEMENT METHOD; MECHANICAL TESTING; MORPHOLOGY; VOLUME FRACTION;

STEREOPHOTOMETRY;

BONE;

ANIMAL CELL; ANIMAL TISSUE; ARTICLE; ARTIFACT REDUCTION; BIOMECHANICS; BONE DENSITY; BONE STRUCTURE; COMPUTER MODEL; DIAGNOSTIC ACCURACY; ELASTICITY; FINITE ELEMENT ANALYSIS; MORPHOMETRICS; NONHUMAN; PRIORITY JOURNAL; QUANTITATIVE DIAGNOSIS; THREE DIMENSIONAL IMAGING; TRABECULAR BONE; WHALE;

EID: 0031970541     PISSN: 07360266     EISSN: None     Source Type: Journal    
DOI: 10.1002/jor.1100160105     Document Type: Article

References (36)

1. 1 Ashman RB, Cowin SC, Van Buskirk WC, Rice JC: A continuous wave technique for the measurement of the elastic properties of cortical bone. J Biomech 17: 349–361, 1984
2. 2 Carter DR, Hayes WC: The compressive behavior of bone as a two‐phase structure. J Bone Joint Surg [Am] 59: 954–962, 1977
3. 3 Choi K, Goldstein SA: A comparison of the fatigue behavior of human trabecular and cortical bone tissue. J Biomech 25: 1371–1381, 1992
4. 4 Cowin SC: The relationship between the elasticity tensor and the fabric tensor. Mech Muter 4: 137–147, 1985
5. 5 Cowin SC: Properties of anisotropy elasticity tensor. Q J Mech Appl Math 42: 249–266, 1989
6. 6 Cowin SC, Sadegh AM, Luo GM: Correction formulach for the misalignment of axes in the measurement of the orthotropic elastic constants. J Biomech 24: 637–641, 1991
7. 7 Fyhric DP, Hollister S. J. Sehaffler M, Kimuro J: Structural transformations indistinguishable by poinicount steroaclogy [abstract]. J Biomech 25: 685, 1992
8. 8 Goldstein SA, Goulet R, McCubbrey D: Measurement and significance of three‐dimensional architecture to the mechanical integrity of trabecular bone. Caleif Tissue Int 53 (Suppl 1) S127–S133, 1993
9. 9 Goulet RW, Goldstein SA, Clarelli MJ, Kuhn JL, Brown MB, Feldkamp LA: The relationship between the structural and orthogonal compressive properties of trabecular bone. J Biomech 27: 375–389, 1994
10. 10 Harrigan TP, Mann RW: Characterization of microstructural anistropy in orthotropic materials using a second rank tensor. J Mater Sci 19: 761–767, 1984
11. 11 Harrigan TP, Jasty M, Mann RW, Harris WH: Limitations of the continuum assumption in cancellous bone. J Biomech 21: 269–275, 1990
12. 12 Hodgskinson R, Currey JD: Effects of structural variation on Young's modulus of nonhuman cancellous bone. Proc Inst Mech Eng [H] 204: 43–52, 1990
13. 13 Karlsson LM, Cruz‐Orive LM: Application of the star volume distribution to characterize structural anisotropy of a duplex stainless steel [thesis]. In: Stereology in Materials Science: Demonstration of Some Methods, pp 36–37. Ed by LM Karlsson. Stockholm. Royal Institute of Technology. 1993
14. 14 Keaveny TM, Borchers RE, Gibson LJ, Hayes WC: Theoretical analysis of the experimental artifact in trabecular bone compressive modulus. J Biomech 26: 599–607, 1993
15. 15 Kinney JH, Nichols MC, Lane NE, Majumdar S, Marshall GW, Marshall SJ: In vivo, three‐dimensional histomorphometry: new perspectives of sequential changes in bone structure. Trans Ortbop‐Res Soc 19: 56, 1994
16. 16 Linde F, Hvid I: The effect of constraint on the mechanical behaviour of trabecular bone specimens. J Biomech 22: 485–490, 1989
17. 17 Linde F, Hvid I, Pongsoipetch B: Energy absorptive properties of human trabecular bone specimens during axial compression. J Ohop Res 7: 432–439, 1989
18. 18 McCubbrey DA, Cody DD, Gross GJ, Goulet RW, Peterson E, Goldstein SA: Relationships between regional material properties, density and architecture of the human proximal femur. ASME/BED Proceedings 22: 131–133, 1992.
19. 19 Müller R, Ildebrand T, Rüegsegger P: Non‐invasive bone biopsy: a new method to analyse and display the three‐dimensional structure of trabecular bone. Phys Med Biol 39: 145–164, 1994
20. 20 Odgaard A, Jensen EB, Gundersen HJG: Estimation of structural anisotropy based on volume orientation: a new concept. J Microsc 157: 149–162, 1990
21. 21 Odgaard A, Linde F: The underestimation of Young's modulus in compressive testing of cancellous bone specimens. J Biomech 24: 691–698, 1991
22. 22 Odgaard A: Three‐dimensional quantification of cancellous bone structure. In: Imaging Techniques in Biomaterials: Digital Processing Applied to Orthopaedic and Dental Implants, pp 181–188. Ed by MA Barbosa and A Campilho. Amsterdam, Elsevier, 1994
23. 23 Odgaard A, Andersen K, Ullerup R, Frich LH, Melsen F: Three‐dimensional reconstruction of entire vertebral bodies. Bone 15: 335–342, 1994
24. 24 Odgaard A, Kabel J, Van Rietbergen B, Dalstra M, Huiskes R: Fabric and elastic principle directions of cancellous bone are closely related. J Biomech 30: 487–495, 1997
25. 25 Rho JY, Ashman RB, Turner CH: Young's modulus of trabecular and cortical bone material: ultrasound and microtensile measurements. J Biomech 26: 111–119, 1993
26. 26 Rice JC, Cowin SC, Bowman JA: On the dependence of the elasticity and strength of cancellous bone on apparent density. J Biomech 21: 155–168, 1988
27. 27 Snyder BD, Cheal EJ, Hipp JA, Hayes WC: Anisotropic structure—property relations for trabeular bone. Trans Orthop Res Soc 14: 265, 1989
28. 28 Snyder BD, Hayes WC: Multiaxial structure‐property relations in trabecular bone. In: Biomechanics of Diarthrodial Joints, vol II, pp 31–59. Ed by VC Mow, A Ratliffe, and SLY Woo. New York Springer‐Verlag 1990
29. 29 Turner CH, Cowin SC, Rho JY, Ashman RB, Rice JC: The fabric dependence of the orthotropic elastic constants of cancellous bone. J Biomech 23: 549–561, 1990
30. 30 Van Rietbergen B, Huiskes R, Weinans H, Odgaard A, Kabel J: The role of trabecular architecture in the anisotropic mechanical properties of bone. In: Bone Structure and Remodeling, pp 137–145. Ed by A Odgaard and H Weinans. Singapore World Scientific 1995
31. 31 van Rietbergen B, Weinans H, Huiskes R, Odgaard A: A new method to determine trabecular bone elastic properties and loading using micromechanical finite‐element models. J Biomech 28: 69–81, 1995
32. 32 Van Rietbergen B, Odgaard A, Kabel J, Huiskes R: Direct elastic assessment of mechanical symmetries and properties of trabecular bone architecture. J Biomech 29: 1653–1657, 1996
33. 33 Van Rietbergen B, Odgaard A, Kabel J, Huiskes R: Determination of tissue elastic properties by comparison of experimental and finite element results. 10th conference of the European Society of Biomechanics, Leuven August 28–31, 1996
34. 34 Van Rietbergen B, Weinans H, Huiskes R, Polman BJW: Computational strategies for iterative solution of large FEM applications employing voxel data In J Num Meth Eng 39: 2743–2767, 1996
35. 35 Whitchouse WJ: The quantitative morphology of anisotropic trabecular bone. J Microsc 101: 153–168, 1974
36. 36 Zhu M, Keller TS, Spengler DM: Effects of specimen load‐bearing and free surface layers on the compressive mechanical properties of cellular materials. J Biomech 27: 57–66, 1994