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Spatial smoothing in fMRI using prolate spheroidal wave functions

机译:使用扁长球面波函数在fMRI中进行空间平滑

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摘要

The acquisition of functional magnetic resonance imaging (fMRI) data in a finite subset of k‐space produces ring‐artifacts and ‘side lobes’ that distort the image. In this article, we explore the consequences of this problem for functional imaging studies, which can be considerable, and propose a solution. The truncation of k‐space is mathematically equivalent to convolving the underlying “true” image with a sinc function whose width is inversely related to the amount of truncation. Spatial smoothing with a large enough kernel can eliminate these artifacts, but at a cost in image resolution. However, too little spatial smoothing leaves the ringing artifacts and side lobes caused by k‐space truncation intact, leading to a potential decrease in signal‐to‐noise ratio and statistical power. Thus, to make use of the high‐resolution afforded by MRI without introducing artifacts, new smoothing filters are needed that are optimized to correct k‐space truncation‐related artifacts. We develop a prolate spheroidal wave function (PSWF) filter designed to eliminate truncation artifacts and compare its performance to the standard Gaussian filter in simulations and analysis of fMRI data on a visual‐motor task. The PSWF filter effectively corrected truncation artifacts and resulted in more sensitive detection of visual‐motor activity in expected brain regions, demonstrating its efficacy. Hum Brain Mapp 2008. © 2007 Wiley‐Liss, Inc.
机译:在k空间的有限子集中采集功能磁共振成像(fMRI)数据会产生环形伪影和“旁瓣”,从而使图像失真。在本文中,我们探讨了此问题对功能成像研究的影响,这可能相当可观,并提出了解决方案。 k空间的截断在数学上等同于用正弦函数对基础的“真实”图像进行卷积,该函数的宽度与截断量成反比。使用足够大的内核进行空间平滑可以消除这些伪像,但会降低图像分辨率。但是,太少的空间平滑度会使由k空间截断引起的振铃伪影和旁瓣保持原样,从而导致信噪比和统计功效的潜在降低。因此,为了利用MRI提供的高分辨率而不引入伪影,需要使用经过优化的新平滑滤波器来校正与k空间截断相关的伪影。我们开发了一种扁长球面波函数(PSWF)滤波器,旨在消除截断伪像,并将其性能与标准高斯滤波器进行比较,以模拟和分析视觉运动任务中的fMRI数据。 PSWF过滤器有效地校正了截断伪影,并在预期的大脑区域中对视觉运动活动进行了更灵敏的检测,从而证明了其功效。嗡嗡声大脑Mapp2008。©2007 Wiley-Liss,Inc.。

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