威尔科克森符号秩检验
剪应力
数学
有限元法
均方根
Hagen-Poiseuille方程
流量(数学)
核磁共振
生物医学工程
几何学
物理
结构工程
医学
机械
统计
工程类
量子力学
曼惠特尼U检验
作者
Julio Sotelo,Lydia Dux‐Santoy,Andrea Guala,José F. Rodríguez‐Palomares,Arturo Evangelista,Carlos Sing‐Long,Jesús Urbina,Joaquín Mura,Daniel E. Hurtado,Sergio Uribe
摘要
Purpose To decompose the 3D wall shear stress (WSS) vector field into its axial (WSS A ) and circumferential (WSS C ) components using a Laplacian finite element approach. Methods We validated our method with in silico experiments involving different geometries and a modified Poiseuille flow. We computed 3D maps of the WSS, WSS A , and WSS C using 4D flow MRI data obtained from 10 volunteers and 10 patients with bicuspid aortic valve (BAV). We compared our method with the centerline method. The mean value, standard deviation, root mean‐squared error, and Wilcoxon signed rank test are reported. Results We obtained an error <0.05% processing analytical geometries. We found good agreement between our method and the modified Poiseuille flow for the WSS, WSS A , and WSS C . We found statistically significance differences between our method and a 3D centerline method. In BAV patients, we found a 220% significant increase in the WSS C in the ascending aorta with respect to volunteers. Conclusion We developed a novel methodology to decompose the WSS vector in WSS A and WSS C in 3D domains, using 4D flow MRI data. Our method provides a more robust quantification of WSS A and WSS C in comparison with other reported methods. Magn Reson Med 79:2816–2823, 2018. © 2017 International Society for Magnetic Resonance in Medicine.
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