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Non-parametric representation and prediction of single- and multi-shell diffusion-weighted MRI data using Gaussian processes

机译:使用高斯过程进行单壳和多壳扩散加权MRI数据的非参数表示和预测

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Diffusion MRI offers great potential in studying the human brain microstructure and connectivity. However, diffusion images are marred by technical problems, such as image distortions and spurious signal loss. Correcting for these problems is non-trivial and relies on having a mechanism that predicts what to expect. In this paper we describe a novel way to represent and make predictions about diffusion MRI data. It is based on a Gaussian process on one or several spheres similar to the Geostatistical method of "Kriging". We present a choice of covariance function that allows us to accurately predict the signal even from voxels with complex fibre patterns. For multi-shell data (multiple non-zero b-values) the covariance function extends across the shells which means that data from one shell is used when making predictions for another shell. (C) 2015 The Authors. Published by Elsevier Inc.
机译:扩散MRI在研究人脑的微观结构和连通性方面具有巨大潜力。但是,扩散图像会受到技术问题的损害,例如图像失真和虚假信号丢失。纠正这些问题并非易事,它依赖于一种可以预测预期结果的机制。在本文中,我们描述了一种新颖的方法来表示和预测弥散MRI数据。它基于一个或多个球体上的高斯过程,类似于“克里格”的地统计方法。我们提供了一个协方差函数供选择,使我们甚至可以从具有复杂光纤模式的体素准确预测信号。对于多外壳数据(多个非零b值),协方差函数跨外壳扩展,这意味着在对另一个外壳进行预测时会使用来自一个外壳的数据。 (C)2015作者。由Elsevier Inc.发布

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