脉动性心血管血流拓扑不动点的4D可视化。

IF 1.7 4区 医学 Q4 BIOPHYSICS
Thangam Natarajan, Zainab Husain, Peter W Coppin, David A Steinman
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引用次数: 0

摘要

随时间变化的三维矢量流场的拓扑特征,如壁面剪切应力(WSS)固定点,被认为是心血管疾病病理性血流动力学的替代品。定点可视化通常限于二维空间,但它们旨在显示复杂的时空(四维)动态。需要可视化策略来减少遮挡和对动画的依赖,以允许检测整体流模式。以颅内动脉瘤为例,我们提出了定点旋转木马,一种新的方法来直观地描绘颅内动脉瘤。1)通过三维动脉瘤囊的地形测绘来克服闭塞,同时保留固定点距离和囊形态特征;2)将其排列成一个旋转木马模型,以整体的时间维度呈现。本文给出了基于图像的颅内动脉瘤计算流体动力学(CFD)模型的例子,阐明了复杂而独特的固定点轨迹和相互作用,这是理解驱动这种和其他心血管疾病的体积流流形的必要步骤。潜在的非生物医学?流体动力学应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Four-Dimensional Visualization of Topological Fixed Points in Pulsatile Cardiovascular Flows.

Topological features of time-dependent, three-dimensional (3D) vector flow fields, such as wall shear stress (WSS) fixed points, are considered surrogates of pathological blood flow dynamics in cardiovascular diseases. Fixed-point visualizations are typically constrained to two-dimensional (2D) spaces, yet they aim to display complex spatiotemporal (four-dimensional (4D)) dynamics. There is a need for visualization strategies to reduce occlusion and reliance on animations to allow the detection of holistic flow patterns. Using intracranial aneurysms as a use case, we present the fixed-point carousel, a novel approach to visually depicting the "4D" nature of WSS fixed points via (1) topographic mapping of the 3D aneurysm sac to overcome occlusion while preserving fixed-point distances and sac morphological features; and (2) arranging these into a carousel model to present with temporal dimension holistically. Examples are presented for image-based computational fluid dynamic (CFD) models of intracranial aneurysms, illuminating the intricate and distinct fixed-point trajectories and interactions, a necessary step toward understanding the volumetric flow manifolds that drive them for this and other cardiovascular-and potentially nonbiomedical-fluid dynamics applications.

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来源期刊
CiteScore
3.40
自引率
5.90%
发文量
169
审稿时长
4-8 weeks
期刊介绍: Artificial Organs and Prostheses; Bioinstrumentation and Measurements; Bioheat Transfer; Biomaterials; Biomechanics; Bioprocess Engineering; Cellular Mechanics; Design and Control of Biological Systems; Physiological Systems.
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