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White matter hyperintensity segmentation from T1 and FLAIR images using fully convolutional neural networks enhanced with residual connections

机译:使用完全卷积神经网络从T1和FLAIR图像中进行白质高强度分割,并增强残差连接

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Segmentation and quantification of white matter hyperintensities (WMHs) are of great importance in studying and understanding various neurological and geriatric disorders. Although automatic methods have been proposed for WMH segmentation on magnetic resonance imaging (MRI), manual corrections are often necessary to achieve clinically practical results. Major challenges for WMH segmentation stem from their inhomogeneous MRI intensities, random location and size distributions, and MRI noise. The presence of other brain anatomies or diseases with enhanced intensities adds further difficulties. To cope with these challenges, we present a specifically designed fully convolutional neural network (FCN) with residual connections to segment WMHs by using combined T1 and fluid-attenuated inversion recovery (FLAIR) images. Our customized FCN is designed to be straightforward and generalizable, providing efficient end-to-end training due to its enhanced information propagation. We tested our method on the open WMH Segmentation Challenge MICCAI2017 dataset, and, despite our method's relative simplicity, results show that it performs amongst the leading techniques across five metrics. More importantly, our method achieves the best score for Hausdorff distance and average volume difference in testing datasets from two MRI scanners that were not included in training, demonstrating better generalization ability of our proposed method over its competitors.
机译:在研究和理解各种神经系统疾病和老年疾病中,白质高信号(WMH)的细分和量化非常重要。尽管已提出了针对磁共振成像(MRI)上WMH分割的自动方法,但通常仍需进行手动校正才能获得临床实际结果。 WMH分割的主要挑战来自其不均匀的MRI强度,随机的位置和大小分布以及MRI噪声。其他脑部解剖结构或强度增强的疾病的存在增加了进一步的困难。为了应对这些挑战,我们提出了一种经过特殊设计的全卷积神经网络(FCN),通过使用组合的T1和流体衰减倒置恢复(FLAIR)图像,具有与分段WMH的剩余连接。我们定制的FCN设计简单明了,可扩展,由于其增强的信息传播而提供了有效的端到端培训。我们在开放的WMH细分挑战MICCAI2017数据集上测试了我们的方法,尽管我们的方法相对简单,但结果表明该方法在五个指标中均处于领先技术之中。更重要的是,我们的方法在训练中未包括的两个MRI扫描仪的测试数据集中获得了Hausdorff距离和平均体积差异的最佳分数,证明了我们提出的方法优于竞争对手的综合能力。

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