Literature DB >> 15879468

Testing two predictions for fracture load using computer models of trabecular bone.

Michael A K Liebschner1, Ralph Müller, Sunil J Wimalawansa, Chamith S Rajapakse, Gemunu H Gunaratne.   

Abstract

Aging induces several types of architectural changes in trabecular bone including thinning, increased levels of anisotropy, and perforation. It has been determined, on the basis of analysis of mathematical models, that reduction in fracture load caused by perforation is significantly higher than those due to equivalent levels of thinning or anisotropy. The analysis has also provided an expression which relates the fractional reduction of strength tau to the fraction of elements nu that have been removed from a network. Further, it was proposed that the ratio Gamma of the elastic constant of a sample and its linear response at resonance can be used as a surrogate for tau. Experimental validation of these predictions requires following architectural changes in a given sample of trabecular bone; techniques to study such changes using microcomputed tomography are only beginning to be available. In the present study, we use anatomically accurate computer models constructed from digitized images of bone samples for the purpose. Images of healthy bone are subjected to successive levels of synthetic degradation via surface erosion. Computer models constructed from these images are used to calculate their fracture load and other mechanical properties. Results from these computations are shown to be consistent with predictions derived from the analysis of mathematical models. Although the form of tau(nu) is known, parameters in the expression are expected to be sample-specific, and hence nu is not a reliable predictor of strength. We provide an example to demonstrate this. In contrast, analysis of model networks shows that the linear part of tau(Gamma) depends only on the structure of trabecular bone. Computations on models constructed from samples of iliac crest trabecular bone are shown to be in agreement with this assertion. Since Gamma can be computed from a vibrational assessment of bone, we argue that the latter can be used to introduce new surrogates for bone strength and hence diagnostic tools for osteoporosis.

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Year:  2005        PMID: 15879468      PMCID: PMC1366627          DOI: 10.1529/biophysj.104.057539

Source DB:  PubMed          Journal:  Biophys J        ISSN: 0006-3495            Impact factor:   4.033


  34 in total

1.  Convergence behavior of high-resolution finite element models of trabecular bone.

Authors:  G L Niebur; J C Yuen; A C Hsia; T M Keaveny
Journal:  J Biomech Eng       Date:  1999-12       Impact factor: 2.097

Review 2.  Breaking down bone strength: a perspective on the future of skeletal genetics.

Authors:  R D Blank
Journal:  J Bone Miner Res       Date:  2001-07       Impact factor: 6.741

3.  Mechanical consequence of trabecular bone loss and its treatment: a three-dimensional model simulation.

Authors:  X E Guo; C H Kim
Journal:  Bone       Date:  2002-02       Impact factor: 4.398

4.  Estimating the strength of bone using linear response.

Authors:  Gemunu H Gunaratne
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2002-12-16

5.  An expression relating breaking stress and density of trabecular bone.

Authors:  Chamith S Rajapakse; Jesper S Thomsen; Julio S Espinoza Ortiz; Sunil J Wimalawansa; Ebbe N Ebbesen; Lis Mosekilde; Gemunu H Gunaratne
Journal:  J Biomech       Date:  2004-08       Impact factor: 2.712

6.  Observations of convergence and uniqueness of node-based bone remodeling simulations.

Authors:  K J Fischer; C R Jacobs; M E Levenston; D R Carter
Journal:  Ann Biomed Eng       Date:  1997 Mar-Apr       Impact factor: 3.934

7.  On the dependence of the elasticity and strength of cancellous bone on apparent density.

Authors:  J C Rice; S C Cowin; J A Bowman
Journal:  J Biomech       Date:  1988       Impact factor: 2.712

Review 8.  A 20-year perspective on the mechanical properties of trabecular bone.

Authors:  T M Keaveny; W C Hayes
Journal:  J Biomech Eng       Date:  1993-11       Impact factor: 2.097

9.  Prediction of vertebral body compressive fracture using quantitative computed tomography.

Authors:  R J McBroom; W C Hayes; W T Edwards; R P Goldberg; A A White
Journal:  J Bone Joint Surg Am       Date:  1985-10       Impact factor: 5.284

10.  Variations in strength of vertebrae with age and their relation to osteoporosis.

Authors:  G H Bell; O Dunbar; J S Beck; A Gibb
Journal:  Calcif Tissue Res       Date:  1967
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  1 in total

1.  Percolation theory relates corticocancellous architecture to mechanical function in vertebrae of inbred mouse strains.

Authors:  Steven M Tommasini; Susan L Wearne; Patrick R Hof; Karl J Jepsen
Journal:  Bone       Date:  2007-12-28       Impact factor: 4.398

  1 in total

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