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稀疏特征空间嵌入正则化:鲁棒的半监督学习框架

Sparse Feature Space Embedding Regularization: A Framework of Robust Semi-Supervised Learning

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【作者】 陶剑文姚奇富

【Author】 TAO Jian-wen;YAO Qi-fu;School of Information Science and Engineering,Ningbo Institute of Technology,Zhejiang University;School of Information Engineering,Zhejiang Business Technology Institute;

【机构】 浙江大学宁波理工学院信息科学与工程学院浙江工商职业技术学院电子与信息工程学院

【摘要】 在机器学习领域,半监督学习作为一种有力工具吸引了越来越多的关注,其利用少量带标签数据和大量无标签数据进行有效学习,其中基于图的半监督学习方法因其优雅的数学形式和良好的学习性能而引起更广泛的研究.针对现有基于图的半监督学习方法所存在的模型参数敏感和数据判别信息不充分等问题,提出一种稀疏特征空间嵌入正则化(Sparse Feature Space embedding Regularization,SFSR)半监督学习框架,其主要思想为:首先分别将原始数据嵌入到线性特征空间,然后利用特征空间嵌入投影点集来稀疏重构原始数据,随后在由原始数据线性张成的标签空间通过保留这种稀疏表示关系来构建一个Laplacian正则化项,或称SFSR,最后提出一个鲁棒的基于SFSR的半监督学习框架,在几个实际基准数据库上的综合实验结果证实了所提框架的鲁棒有效性.

【Abstract】 Semi-supervised learning( SSL),as a powerful tool to learn from a limited number of labeled data and a large number of unlabeled data,has been attracting increasing attention in machine learning community. Of various SSL methods,graph based approaches have attracted more extensive research due to their elegant mathematical formulation and good performance. However,there may exist several nontrivial concerns such as such as model parameters sensitiveness and insufficient discriminative information in data space,etc,in existing graph based SSL approaches. To these ends,in this paper,we propose a robust Sparse Feature Space embedding Regularization( SFSR) SSL framework. The main idea of the proposed SFSR includes three folds:( 1) linearly embedding input data into its feature spaces( 2) sparsely reconstructing input data using its feature space embedding projection images; and( 3) preserving the same sparse representation relationship among labels of data as that among data in some label space spanned linearly by input data,thus constructing a novel sparse nearest feature space embedding regularizer,coined as SFSR. The comprehensive experimental results on several real-world benchmark databases are presented to demonstrate the significantly robust effectiveness of our proposed method.

【基金】 教育部人文社会科学研究规划基金(No.13YJAZH084);浙江省自然科学基金(No.LY14F02009);宁波市自然科学基金(No.2013A610065,No.2013A610072)
  • 【文献出处】 电子学报 ,Acta Electronica Sinica , 编辑部邮箱 ,2014年11期
  • 【分类号】TP181
  • 【被引频次】5
  • 【下载频次】254
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