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Non-stationary Multi-output Gaussian Processes for Enhancing Resolution over Diffusion Tensor Fields

机译:非平稳多输出高斯过程,用于提高扩散张量场的分辨率

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Diffusion magnetic resonance imaging (dMRI) is an advanced technique derived from magnetic resonance imaging (MRI) that allows the study of internal structures in biological tissue. Due to acquisition protocols and hardware limitations of the equipment employed to obtain the data, the spatial resolution of the images is often low. This inherent lack in dMRI is a considerable difficulty because clinical applications are affected. The scientific community has proposed several methodologies for enhancing the spatial resolution of dMRI data, based on interpolation of diffusion tensors fields. However, most of the methods have considerable drawbacks when they interpolate strong transitions, such as crossing fibers. Also, relevant clinical information from tensor fields is modified when interpolation is performed. In this work, we propose a probabilistic methodology for interpolation of diffusion tensors fields using multi-output Gaussian processes with non-stationary kernel function. First, each tensor is decomposed in shape and orientation features. Then, the model interpolates the features jointly. Results show that proposed approach outperforms state-of-the-art methods regarding resolution enhancement accuracy on synthetic and real data, when we evaluate interpolation quality with Frobenius and Riemann metrics. Also, the proposed method demonstrates an adequate characterization of both stationary and non-stationary fields, contrary to previous approaches where performance is seriously reduced when complex fields are interpolated.
机译:扩散磁共振成像(dMRI)是源自磁共振成像(MRI)的一项先进技术,可用于研究生物组织的内部结构。由于用于获取数据的设备的采集协议和硬件限制,图像的空间分辨率通常较低。 dMRI固有的这种不足是相当大的困难,因为会影响临床应用。科学界已经提出了几种基于扩散张量场插值的方法来增强dMRI数据的空间分辨率。但是,大多数方法在插值强跃迁(例如交叉光纤)时都具有相当大的缺点。此外,在执行插值时会修改来自张量场的相关临床信息。在这项工作中,我们提出了使用具有非平稳核函数的多输出高斯过程对扩散张量场进行插值的概率方法。首先,每个张量在形状和方向特征上分解。然后,模型共同对特征进行插值。结果表明,当我们使用Frobenius和Riemann指标评估插值质量时,所提出的方法在合成和真实数据的分辨率增强精度方面优于最新方法。此外,与以前的方法(当内插复杂场时会严重降低性能)相反,所提出的方法证明了对固定场和非平稳场都具有足够的特征。

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