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Kernel flexible manifold embedding for pattern classification

机译:内核柔性流形嵌入用于模式分类

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摘要

Flexible Manifold Embedding (FME) has been recently proposed as a semi-supervised graph-based label propagation method. It aims at estimating simultaneously the optimal prediction labels and its linear regression. It integrates the label fitness, the manifold smoothness and a flexible term that forces the linear regression to be as close as possible to nonlinear one. Despite its good performance compared to its counterparts, FME may lead to poor performance when the geometrical structure of data is highly nonlinear. In this paper, we propose a Kernel version of the Flexible Manifold Embedding (KFME). As in classical FME, KFME uses labeled and unlabeled data to estimate the embedding of unlabeled data and its regression function that can map new data samples. Extensive experiments carried out on eight benchmark datasets show that the proposed KFME can outperform FME as well as many state-of-the-art semi-supervised learning methods. (C) 2015 Elsevier B.V. All rights reserved.
机译:柔性流形嵌入(FME)最近已被提出作为一种基于半监督图的标签传播方法。它旨在同时估计最佳预测标签及其线性回归。它集成了标签适应性,流形平滑度和一个灵活的术语,该术语强制线性回归尽可能接近非线性回归。尽管与同类产品相比性能良好,但当数据的几何结构高度非线性时,FME可能会导致性能不佳。在本文中,我们提出了柔性流形嵌入(KFME)的内核版本。与经典FME中一样,KFME使用标记和未标记的数据来估计未标记数据的嵌入及其可映射新数据样本的回归函数。在八个基准数据集上进行的广泛实验表明,所提出的KFME可以胜过FME以及许多最新的半监督学习方法。 (C)2015 Elsevier B.V.保留所有权利。

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