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Supervised Locally Linear Embedding in Tensor Space

机译:张量空间中的监督局部线性嵌入

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The paper propose a new non-linear dimensionality reduction algorithm based on locally linear embedding called supervised locally linear embedding in tensor space (SLLE/T), in which the local manifold structure within same class are preserved and the separability between different classes is enforced by maximizing distance of each point with its neighbors. To keep structure of data, we introduce tensor representation and reduce SLLE/T into the optimization problem based on HOSVD which is desirable to solve the out of sample problem. We also prove SLLE/T can be united in the graph embedding framework. The comparison experiments on face recognition indicate that SLLE/T outperform most popular dimensionality reduction algorithms both vectorization and tensor version.
机译:提出了一种基于局部线性嵌入的非线性降维算法,称为张量空间中的监督局部线性嵌入(SLLE / T),该算法保留了同一类别内的局部流形结构,并通过增强了不同类别之间的可分性。最大化每个点与其相邻点的距离。为了保持数据结构,在基于HOSVD的优化问题中引入张量表示并减少SLLE / T,这对于解决样本外问题是理想的。我们还证明了SLLE / T可以结合在图形嵌入框架中。在人脸识别方面的对比实验表明,SLLE / T在矢量化和张量版本方面均优于大多数流行的降维算法。

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