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首页> 外文期刊>Computer methods in biomechanics and biomedical engineering >Multi-component modelling of human brain tissue: a contribution to the constitutive and computational description of deformation, flow and diffusion processes with application to the invasive drug-delivery problem
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Multi-component modelling of human brain tissue: a contribution to the constitutive and computational description of deformation, flow and diffusion processes with application to the invasive drug-delivery problem

机译:人脑组织的多组件建模:对变形,流动和扩散过程的本构和计算描述的贡献,并应用于有创药物传递问题

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摘要

Human brain tissue is complex and multi-component in nature. It consists of an anisotropic hyperelastic solid material composed of tissue cells and blood vessel walls. Brain tissue is permeated by two viscous pore liquids, the interstitial fluid and the blood. Both liquids are mobile within the tissue and exhibit a significant anisotropic perfusion behaviour. To model this complex aggregate, the well-founded Theory of Porous Media, a continuum-mechanical approach for the description of multi-component aggregates, is used. To include microscopic information, the model is enhanced by tissue characteristics obtained from medical imaging techniques. Moreover, the model is applied to invasive drug-delivery strategies, i.e. the direct extra-vascular infusion of therapeutic agents. For this purpose, the overall interstitial fluid is treated as a real two-component mixture of a liquid solvent and a dissolved therapeutic solute. Finally, the continuum-mechanical model results in a set of strongly coupled partial differential equations which are spatially discretised using mixed finite elements and solved in a monolithic manner with an implicit Euler time-integration scheme. Numerical examples demonstrate the applicability of the presented model.
机译:人脑组织本质上是复杂的和多部分的。它由由组织细胞和血管壁组成的各向异性超弹性固体材料组成。脑组织被两种粘性的毛孔液体,组织液和血液所渗透。两种液体在组织内都是可移动的,并且表现出显着的各向异性灌注行为。为了对这种复杂的聚集体进行建模,使用了久经考验的多孔介质理论,这是一种用于描述多组分聚集体的连续力学方法。为了包括微观信息,通过从医学成像技术获得的组织特征来增强模型。此外,该模型被应用于有创药物输送策略,即治疗剂的直接血管外输注。为此,将整个组织液视为液体溶剂和溶解的治疗性溶质的真正两组分混合物。最后,连续力学模型产生了一组强耦合的偏微分方程,这些方程在空间上使用混合有限元离散化,并通过隐式欧拉时间积分方案以整体方式求解。数值算例说明了所提出模型的适用性。

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