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Riemannian Geometry in Sleep Stage Classification

机译:睡眠阶段分类的黎曼几何

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The study is devoted to the, sleep stage identification problem. Proposed method is based on calculation of covariance matrices from segments of multi-modal recordings. Mathematical properties of the extracted covariance matrices allow to define a distance between two segments - a distance in a Riemannian manifold. In the paper we tested minimum distance to a class center and k-nearest-neighbours classifiers with the Riemannian metric as a distance between two objects, and classification in a tangent space to a Riemannian manifold. Methods were tested on the data of patients suffering from sleep disorders. The maximum obtained accuracy for KNN is 0.94, for minimum distance to a class center it is only 0.816 and for classification in a tangent space is 0.941.
机译:该研究致力于解决睡眠阶段识别问题。所提出的方法基于从多模式记录的片段中计算协方差矩阵。提取的协方差矩阵的数学性质允许定义两个线段之间的距离-黎曼流形中的距离。在本文中,我们测试了到类中心和k最近邻分类器的最小距离,并以黎曼度量作为两个对象之间的距离,并在切空间中对黎曼流形进行了分类。方法对患有睡眠障碍的患者的数据进行了测试。 KNN的最大精度为0.94,到类中心的最小距离仅为0.816,在切线空间中的分类为0.941。

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