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Finite element methods in the simulation and analysis of intracranial blood flow.

机译:有限元方法在颅内血流模拟和分析中的应用。

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This paper presents an introduction to the use of finite element methods in the simulation and analysis of intracranial blood flow and lays the foundation for more detailed clinically oriented studies. An overview of finite element theory is provided and includes the formulation of both the continuous and discrete equations of viscous fluid flow. A discussion of appropriate assumptions and boundary conditions governing arterial blood flow is presented. Two-dimensional, rigid-walled models are developed for flow in a straight artery, a 90 degrees curved artery and a bifurcated artery. For each model, a description of the finite element mesh, numerical solution and computational results are presented. This paper is the first in a series which will detail computational analysis of the relationship between pressure, velocity development of intracranial aneurysms and therapeutic approaches to aneurysm management. The goals of this research are to investigate the fluid dynamics that arise as a result of pulsatile flow in the arteries of the circle of Willis, relate these hemodynamics to the formation of aneurysms, develop a computational understanding of the effects of various therapies on blood flow related to aneurysms, and to develop and utilize patient specific computer simulations for treatment planning.
机译:本文介绍了有限元方法在颅内血流模拟和分析中的应用,并为更详细的临床研究奠定了基础。提供了有限元理论的概述,包括粘性流体流动的连续方程和离散方程的表述。讨论了适当的假设和控制动脉血流量的边界条件。开发了二维的刚性壁模型,用于在直动脉,90度弯曲动脉和分叉动脉中流动。对于每个模型,都给出了有限元网格的描述,数值解和计算结果。本文是该系列文章中的第一篇,将详细介绍压力,颅内动脉瘤的发展速度和动脉瘤治疗的治疗方法之间的关系的计算分析。这项研究的目的是研究在威利斯环的动脉中由于脉动流动而产生的流体动力学,将这些血液动力学与动脉瘤的形成联系起来,对各种疗法对血流的影响产生计算上的理解与动脉瘤有关,并开发和利用针对患者的计算机模拟进行治疗计划。

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