基于功能磁共振成像数据和卷积神经网络的样本增强在精神分裂症患者和健康对照分类中的应用

Yan-Wei Niu, Qiuhua Lin, Yue Qiu, Li-Dan Kuang, V. Calhoun
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引用次数: 14

摘要

卷积神经网络(CNN)在图像分类方面取得了巨大的成功。利用功能磁共振成像(fMRI)数据,将CNN应用于脑疾病患者和健康对照组的分类也很有前景。然而,科目数量的短缺是训练CNN的一个挑战。通过独立分量分析(ICA)从fMRI数据中分离出空间图,可以在ICA- cnn框架内解决这一问题。因此,我们在ICA- cnn框架中提出了ICA之前和之后样本增强的三种策略。更准确地说,我们建议通过在ICA之前对观察到的fMRI数据进行空间平滑和带通滤波,并在ICA之后对空间图进行空间平滑来增加样本数量。我们使用包括42名精神分裂症患者和40名健康对照在内的82个静息状态fMRI数据集来评估所提出的方法。默认模式网络的空间图用于分类,并且每个数据增强都被限制为具有相同数量的样本以进行公平的比较。结果表明,采用每一种样本增强策略时,平均精度比现有的多模型阶方法提高2%~15%。在这三种方法中,空间映射的空间平滑是最精确的。将所提出的空间平滑方法与多模型阶方法结合使用时,平均精度提高到90%以上。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Sample Augmentation for Classification of Schizophrenia Patients and Healthy Controls Using ICA of fMRI Data and Convolutional Neural Networks
Convolutional neural networks (CNN) have exhibited great success in image classification. The application of CNN to classification of patients with brain disorders and healthy controls is also promising using functional magnetic resonance imaging (fMRI) data. However, the shortage of the number of subjects is a challenge for training CNN. Spatial maps separated from the fMRI data by independent component analysis (ICA) can provide a solution to this problem within an ICA-CNN framework. As such, we propose three strategies for both prior to and post ICA sample augmentation in the ICA-CNN framework. More precisely, we propose to increase the number of samples by performing spatial smoothing and band-pass filtering on the observed fMRI data before ICA, and spatial smoothing on the spatial maps after ICA. We evaluate the proposed methods using 82 resting-state fMRI datasets including 42 Schizophrenia patients and 40 healthy controls. The spatial map of the default mode network is used for classification, and each data augmentation is constrained to have the same numbers of samples for a fair comparison. The results show a 2%~15% increase in an average accuracy compared to the existing multiple-model-order method when adopting each of the proposed sample augmentation strategies. The spatial smoothing on the spatial maps is the most accurate among the three proposed methods. When using a combination of the proposed spatial smoothing on the spatial maps with the multiple-model-order method, the average accuracy increases above 90%.
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