磁力作用下复杂动脉血管中心血管流动的变分多尺度稳定有限元模型

D. Sahoo, Anil Rathi, B. V. R. Kumar
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引用次数: 0

摘要

在本研究中,我们提出了磁力作用下稳态不可压缩流体流动的变分多尺度稳定有限元方法。其中,考虑了近似子尺度的代数方法,然后利用傅立叶分析法得出了稳定参数。所提出的方案被用于追踪多种病理条件下复杂动脉血管中的血流动力学。除了流动模式外,我们还研究了压力和应力分布,以评估病变条件的临界性。
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Variational multiscale stabilized FEM for cardiovascular flows in complex arterial vessels under magnetic forces
In this study, we present a variational multiscale stabilized finite element method for steady-state incompressible fluid flow under magnetic forces. In particular, an algebraic approach of approximating the subscales has been considered, and then, the stabilization parameters are derived using Fourier analysis. The proposed scheme is used to trace the blood flow dynamics in complex arterial vessels under multiple pathological conditions. We examine the pressure and stress distribution in addition to the flow pattern to assess the criticality of the diseased condition.
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来源期刊
Computational and Mathematical Biophysics
Computational and Mathematical Biophysics Mathematics-Mathematical Physics
CiteScore
2.50
自引率
0.00%
发文量
8
审稿时长
30 weeks
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