脑解码的稀疏时间网格模型

Arman Afrasiyabi, Itir Önal, F. Yarman-Vural
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引用次数: 3

摘要

从功能性磁共振图像(fMRI)中解码大脑的主要缺点之一是特征空间的维度非常高,它由数千个体素组成,这些体素是在认知刺激期间记录的脑容量序列。在这项研究中,我们提出了一种新的架构,称为稀疏时间网格模型(STMM),它通过将体素选择方法与网格学习方法相结合来降低特征空间的维数。首先,我们使用最先进的特征选择方法,即递归特征消除(RFE),单向方差分析(ANOVA)和互信息(MI),选择“最具判别性”的体素。在我们选择信息量最大的体素之后,我们在每个被选中的体素周围与其功能邻居形成星形网格。然后,我们估计网格弧权值,它表示一个邻域内体素之间的关系。我们进一步使用方差分析来修剪估计的弧权值,以消除体素之间的冗余关系。通过这样做,我们获得了大脑中信息的稀疏表示来区分认知状态。最后,利用稀疏网格弧权的特征向量训练k-最近邻(kNN)和支持向量机(SVM)分类器。我们在一个视觉目标识别实验上测试了STMM架构。我们的研究结果表明,与在大脑中所有体素周围形成网格相比,在选定的体素周围形成网格可以大大提高分类精度。此外,通过方差分析对网格弧权值进行修剪,解决了维数诅咒问题,使分类性能略有提高。我们还发现,在所有三种体素选择方法(即RFE, ANOVA或MI)中,得到的稀疏时间网格网络非常相似。
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A Sparse Temporal Mesh Model for brain decoding
One of the major drawbacks of brain decoding from the functional magnetic resonance images (fMRI) is the very high dimension of feature space which consists of thousands of voxels in sequence of brain volumes, recorded during a cognitive stimulus. In this study, we propose a new architecture, called Sparse Temporal Mesh Model (STMM), which reduces the dimension of the feature space by combining the voxel selection methods with the mesh learning method. We, first, select the “most discriminative” voxels using the state-of-the-art feature selection methods, namely, Recursive Feature Elimination (RFE), one way Analysis of Variance (ANOVA) and Mutual Information (MI). After we select the most informative voxels, we form a star mesh around each selected voxel with their functional neighbors. Then, we estimate the mesh arc weights, which represent the relationship among the voxels within a neighborhood. We further prune the estimated arc weights using ANOVA to get rid of redundant relationships among the voxels. By doing so, we obtain a sparse representation of information in the brain to discriminate cognitive states. Finally, we train k-Nearest Neighbor (kNN) and Support Vector Machine (SVM) classifiers by the feature vectors of sparse mesh arc weights. We test STMM architecture on a visual object recognition experiment. Our results show that forming meshes around the selected voxels leads to a substantial increase in the classification accuracy, compared to forming meshes around all the voxels in the brain. Furthermore, pruning the mesh arc weights by ANOVA solves the dimensionality curse problem and leads to a slight increase in the classification performance. We also discover that, the resulting network of sparse temporal meshes are quite similar in all three voxel selection methods, namely, RFE, ANOVA or MI.
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