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The Ellipsoidal Area Ratio (EAR): An Alternative Anisotropy Index for Diffusion Tensor Imaging

机译:椭球面积比(EAR):扩散张量成像的替代各向异性指数

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摘要

In the processing and analysis of Diffusion Tensor Imaging (DTI) data, certain predefined morphological features of diffusion tensors are often represented as simplified scalar indices, termed Diffusion Anisotropy Indices (DAIs). When comparing tensor morphologies across differing voxels of an image, or across corresponding voxels in different images, DAIs are mathematically and statistically more tractable than are the full tensors, which are probabilistic ellipsoids consisting of 3 orthogonal vectors that each has a direction and an associated scalar magnitude. We have developed a new DAI, the “Ellipsoidal Area Ratio” (EAR), to represent the degree of anisotropy in the morphological features of a diffusion tensor. The EAR is a normalized geometrical measure of surface curvature in the 3D diffusion ellipsoid. Monte Carlo simulations and applications to the study of in vivo human data demonstrate that, at low noise levels, EAR provides a similar contrast-to-noise ratio (CNR) but a higher signal-to-noise ratio (SNR) than does fractional anisotropy (FA), which is currently the most popular anisotropy index in active use. Moreover, at the high noise levels encountered most commonly in real-world DTI datasets, EAR compared with FA is consistently much more robust to perturbations from noise and it provides a higher CNR, features useful for the analysis of DTI data that are inherently noise-sensitive.
机译:在扩散张量成像(DTI)数据的处理和分析中,扩散张量的某些预定义形态特征通常表示为简化的标量指数,称为扩散各向异性指数(DAI)。比较图像的不同体素或不同图像中对应体素的张量形态时,DAI在数学和统计上比全张量更易于处理,全张量是由3个正交向量组成的概率椭球,每个向量都有一个方向和一个相关标量大小。我们已经开发了一种新的DAI,即“椭球面积比”(EAR),以表示扩散张量的形态特征中的各向异性程度。 EAR是3D扩散椭圆体中表面曲率的标准化几何量度。蒙特卡洛模拟和在体内人体数据研究中的应用表明,与分数各向异性相比,在低噪声水平下,EAR具有相似的对比度-噪声比(CNR),但具有更高的信噪比(SNR)。 (FA),这是目前在使用中最流行的各向异性指数。此外,在现实世界DTI数据集中最常见的高噪声水平下,与FA相比,EAR始终具有更强的抗噪声干扰能力,并且具有更高的CNR,这对于分析DTI数据本来就是固有的噪声-敏感。

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