Validation of theoretical framework explaining active solute uptake in dynamically loaded porous media

Abstract Solute transport in biological tissues is a fundamental process necessary for cell metabolism. In connective soft tissues, such as articular cartilage, cells are embedded within a dense extracellular matrix that hinders the transport of solutes. However, according to a recent theoretical st...

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Veröffentlicht in:Journal of biomechanics 2010-08, Vol.43 (12), p.2267-2273
Hauptverfasser: Albro, Michael B, Li, Roland, Banerjee, Rajan E, Hung, Clark T, Ateshian, Gerard A
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Sprache:eng
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Zusammenfassung:Abstract Solute transport in biological tissues is a fundamental process necessary for cell metabolism. In connective soft tissues, such as articular cartilage, cells are embedded within a dense extracellular matrix that hinders the transport of solutes. However, according to a recent theoretical study ( Mauck et al., 2003 , J. Biomech. Eng. 125, 602–614), the convective motion of a dynamically loaded porous solid matrix can also impart momentum to solutes, pumping them into the tissue and giving rise to concentrations which exceed those achived under passive diffusion alone. In this study, the theoretical predictions of this model are verified against experimental measurements. The mechanical and transport properties of an agarose–dextran model system were characterized from independent measurements and substituted into the theory to predict solute uptake or desorption under dynamic mechanical loading for various agarose concentrations and dextran molecular weights, as well as different boundary and initial conditions. In every tested case, agreement was observed between experiments and theoretical predictions as assessed by coefficients of determination ranging from R2 =0.61 to 0.95. These results provide strong support for the hypothesis that dynamic loading of a deformable porous tissue can produce active transport of solutes via a pumping mechanisms mediated by momentum exchange between the solute and solid matrix.
ISSN:0021-9290
1873-2380
DOI:10.1016/j.jbiomech.2010.04.041