4.6 Article

On the appropriateness of modelling brain parenchyma as a biphasic continuum

出版社

ELSEVIER SCIENCE BV
DOI: 10.1016/j.jmbbm.2016.04.010

关键词

Brain; Mechanical properties; Biphasic continuum; Consolidation theory

资金

  1. William and Marlene Schrader Trust
  2. Australian Research Council [DP0343112, DP0664534]
  3. National Institute of Health [R03 CA126466-01A1]
  4. Australian Research Council [DP0664534, DP0343112] Funding Source: Australian Research Council

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Computational methods originally developed for analysis in engineering have been applied to the analysis of biological materials for many years. One particular application of these engineering tools is the brain, allowing researchers to predict the behaviour of brain tissue in various traumatic, surgical and medical scenarios. Typically two different approaches have been used to model deformation of brain tissue: single-phase models which treat the brain as a viscoelastic material, and biphasic models which treat the brain as a porous deformable medium through which liquid can move. In order to model the brain as a biphasic continuum, the hydraulic conductivity of the solid phase is required; there are many theoretical values for this conductivity in the literature, with variations of up to three orders of magnitude. We carried out a series of simple experiments using lamb and sheep brain tissue to establish the rate at which cerebrospinal fluid moves through the brain parenchyma. Mindful of possible variations in hydraulic conductivity with tissue deformation, our intention was to carry out our experiments on brain tissue subjected to minimal deformation. This has enabled us to compare the rate of flow with values predicted by some of the theoretical values of hydraulic conductivity from the literature. Our results indicate that the hydraulic conductivity of the brain parenchyma is consistent with the lowest theoretical published values. These extremely low hydraulic conductivities lead to such low rates of CSF flow through the brain tissue that in effect the material behaves as a single-phase deformable solid. (C) 2016 Published by Elsevier Ltd.

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