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首页> 外文期刊>Biomedicine International >Finite Element Modeling for Solving Pulsatile Flow in a Fusiform Abdominal Aortic Aneurysm
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Finite Element Modeling for Solving Pulsatile Flow in a Fusiform Abdominal Aortic Aneurysm

机译:解决梭形腹主动脉瘤搏动流动的有限元建模。

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摘要

Computational modeling is a fundamentally new approach to medical treatment planning and the development of pre-dictive methods for clinical applications. Abdominal aortic aneurysm (AAA) is a common clinical problem that requires determination of hemodynamic conditions and prediction of subsequent rupture. The objective of this paper is to solve a set of three-dimensional nonlinear finite element equations in order to model clinically relevant hemodynamic conditions that are important in predicting the risk of rupture of AAAs. The solution exploits the mixed velocity-pressure (v-p) finite element method by implementing the Galerkin method and the implicit incremental-iterative procedure. The physiologi-cally realistic pulsatile blood flow dynamics imposed upon the AAA model was solved using the Navier-Stokes and con-tinuity equations that represent a viscous incompressible fluid. This pulsatile condition simulates an in vivo aorta at rest. The finite element technique developed here was validated using the well-known analytical solution of the Womersley model. The velocity flow fields, flow-induced wall shear stress and pressure distributions from the resulting technique were quantified.
机译:计算建模是医疗规划和临床应用预测方法开发的根本新方法。腹主动脉瘤(AAA)是常见的临床问题,需要确定血液动力学状况并预测随后的破裂。本文的目的是解决一组三维非线性有限元方程,以便对临床相关的血液动力学条件进行建模,这些条件对于预测AAA破裂的风险非常重要。该解决方案通过实施Galerkin方法和隐式增量迭代程序,利用混合速度-压力(v-p)有限元方法。使用代表粘性不可压缩流体的Navier-Stokes和连续性方程求解了施加在AAA模型上的生理上逼真的脉动血流动力学。这种搏动状况模拟了静止时的体内主动脉。此处开发的有限元技术已使用Womersley模型的著名解析解决方案进行了验证。对所得技术的速度流场,流致壁剪应力和压力分布进行了定量。

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