Direct perfusion measurements of cancellous bone anisotropic permeability.

More extensive characterization of trabecular connectivity and intertrabecular space will be instrumental in understanding disease states and designing engineered bone. This project presents an experimental protocol to define the directional dependence of transport properties as measured from healthy cancellous bone when considered as a biologic, porous medium. In the initial design phases, mature bovine bone was harvested from the femoral neck (n=6 cylinders) and distal condyle (n=4 cubes) regions and used for "proof of concept" experimentation. A power study on those results led to the presented work on 20 cubic samples (mean volume=4.09cm(3)) harvested from a single bovine distal femur. Anisotropic intrinsic permeabilities (k(i)) were quantified along the orthogonal anatomic axes (i=medial-lateral, anterior-posterior, and superior-inferior) from each individual cubic bone sample. Using direct perfusion measurements, permeability was calculated based upon Darcy's Law describing flow through porous media. The maximum mean value was associated with the superior-inferior orientation (4.65x10(-10)m(2)) in comparison with the mean anterior-posterior (4.52x10(-10)m(2)) and medial-lateral (2.33x10(-10)m(2)) direction values. The results demonstrate the anisotropic (p=0.0143) and heterogeneous (p=0.0002) nature of the tissue and encourage the ongoing quantification of parameters within the established poroelastic models.

[1]  S. Pollack,et al.  An anatomical model for streaming potentials in osteons. , 1984, Journal of biomechanics.

[2]  M J Grimm,et al.  Measurements of permeability in human calcaneal trabecular bone. , 1997, Journal of biomechanics.

[3]  S. Kohles,et al.  Elastic and physicochemical relationships within cortical bone. , 2000, Journal of biomedical materials research.

[4]  Rik Huiskes,et al.  Effects of mechanical forces on maintenance and adaptation of form in trabecular bone , 2000, Nature.

[5]  K. Bachus,et al.  Reproducibility of techniques using Archimedes' principle in measuring cancellous bone volume. , 1997, Medical engineering & physics.

[6]  T. Lim,et al.  Poroelastic properties of bovine vertebral trabecular bone , 2000, Journal of orthopaedic research : official publication of the Orthopaedic Research Society.

[7]  C. Vacanti,et al.  An overview of tissue engineered bone. , 1999, Clinical orthopaedics and related research.

[8]  K. Brandt,et al.  In vivo observations of hydraulic stiffening in the canine femoral head. , 1997, Journal of biomechanical engineering.

[9]  W R Krause,et al.  Finite element modelling of polymethylmethacrylate flow through cancellous bone. , 1991, Journal of biomechanics.

[10]  P. Leung,et al.  Fluid conductance of cancellous bone graft as a predictor for graft-host interface healing. , 1996, Journal of biomechanics.

[11]  W H Harris,et al.  Limitations of the continuum assumption in cancellous bone. , 1988, Journal of biomechanics.

[12]  S. Kohles Applications of an anisotropic parameter to cortical bone , 2000, Journal of materials science. Materials in medicine.

[13]  R. Friedman,et al.  Effects of multiple freezing-thawing cycles on ultimate indentation load and stiffness of bovine cancellous bone. , 1997, American journal of veterinary research.

[14]  S. Cowin Bone poroelasticity. , 1999, Journal of biomechanics.

[15]  S. S. Kohles,et al.  Elastic and physicochemical relationships in cortical bone , 1998 .

[16]  R. Taggart,et al.  The effect of compressive loading on intraosseous pressure in the femoral head in vitro. , 1988, The Journal of bone and joint surgery. American volume.

[17]  R B Ashman,et al.  Anatomical variation of orthotropic elastic moduli of the proximal human tibia. , 1989, Journal of biomechanics.

[18]  L. A. MacGinitie,et al.  Bone streaming potentials and currents depend on anatomical structure and loading orientation. , 1997, Journal of biomechanics.