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A Nonlinear Biphasic Model for Mass Transport During Constant Flow-Rate Infusion Into Brain Tissue

机译:恒流速率输注到脑组织过程中的质量传输的非线性双相模型。

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Convection-enhanced delivery is a means to deliver therapeutic agents directly into brain tissue. Biphasic models have been used to study the concomitant fluid and mass transport that occurs during infusion, however previous studies have been limited by the assumption of linear elasticity of the solid phase [1]. In contrast, nonlinear stress-strain curves have been documented for brain tissue under finite deformation in tension and compression [2, 3].rnRecently, we proposed a spherical, biphasic model for constant flow-rate infusions that considers nonlinear stress-strain curves under finite deformation and nonlinear variation of hydraulic conductivity with deformation [4]. With this model, we demonstrated that the tissue deformation and the resulting convective fluid velocity show significant differences relative to the previous linear models. In this study, we determine the effect of geometric and material nonlinearities on the transport and distribution of the infused therapeutic agent.
机译:对流增强输送是将治疗剂直接输送到脑组织中的一种手段。双相模型已被用于研究输注过程中伴随的流体和质量传输,但是先前的研究受到固相线性弹性假设的限制[1]。相反,已经证明了在拉伸和压缩过程中有限变形下脑组织的非线性应力-应变曲线[2,3]。最近,我们提出了一种用于恒定流量输注的球形双相模型,该模型考虑了非线性应力-应变曲线有限变形和水力传导率随变形的非线性变化[4]。使用该模型,我们证明了组织变形和所产生的对流流体速度相对于以前的线性模型显示出显着差异。在这项研究中,我们确定了几何和材料非线性对所注入治疗剂的运输和分布的影响。

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