Semi-Supervised Learning via Bipartite Graph Construction With Adaptive Neighbors
Graph-based semi-supervised learning, which further utilizes graph structure behind samples for boosting semi-supervised learning, gains convincing results in several machine learning tasks. Nevertheless, existing graph-based methods have shortcomings from two aspects. On the one hand, many of them...
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Veröffentlicht in: | IEEE transactions on knowledge and data engineering 2023-05, Vol.35 (5), p.5257-5268 |
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creator | Wang, Zhen Zhang, Long Wang, Rong Nie, Feiping Li, Xuelong |
description | Graph-based semi-supervised learning, which further utilizes graph structure behind samples for boosting semi-supervised learning, gains convincing results in several machine learning tasks. Nevertheless, existing graph-based methods have shortcomings from two aspects. On the one hand, many of them concentrate on improving label propagation over the constructed graph through time-saving methods, e.g., path searching, without giving insights on constructing a proper graph accommodated to samples. On the other hand, some models are only devoted to constructing the appropriate graph resulting in a two-stage procedure, which may incur a suboptimal scenario. In this paper, we develop a joint learning method that considers both bipartite graph construction and label propagation simultaneously. With this configuration, the constructed graph is constantly adjusted by the smoothness term in the objective as the algorithm proceeds. The time complexity of our method gets significant improvement compared with traditional graph-based methods, and the experimental results on one synthetic dataset and several real-world benchmarks demonstrate the effectiveness and scalability of our proposed method. |
doi_str_mv | 10.1109/TKDE.2022.3151315 |
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Nevertheless, existing graph-based methods have shortcomings from two aspects. On the one hand, many of them concentrate on improving label propagation over the constructed graph through time-saving methods, e.g., path searching, without giving insights on constructing a proper graph accommodated to samples. On the other hand, some models are only devoted to constructing the appropriate graph resulting in a two-stage procedure, which may incur a suboptimal scenario. In this paper, we develop a joint learning method that considers both bipartite graph construction and label propagation simultaneously. With this configuration, the constructed graph is constantly adjusted by the smoothness term in the objective as the algorithm proceeds. 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Nevertheless, existing graph-based methods have shortcomings from two aspects. On the one hand, many of them concentrate on improving label propagation over the constructed graph through time-saving methods, e.g., path searching, without giving insights on constructing a proper graph accommodated to samples. On the other hand, some models are only devoted to constructing the appropriate graph resulting in a two-stage procedure, which may incur a suboptimal scenario. In this paper, we develop a joint learning method that considers both bipartite graph construction and label propagation simultaneously. With this configuration, the constructed graph is constantly adjusted by the smoothness term in the objective as the algorithm proceeds. The time complexity of our method gets significant improvement compared with traditional graph-based methods, and the experimental results on one synthetic dataset and several real-world benchmarks demonstrate the effectiveness and scalability of our proposed method.</description><subject>Algorithms</subject><subject>Bipartite graph</subject><subject>Cognitive tasks</subject><subject>Computational modeling</subject><subject>Graph theory</subject><subject>Graph-based semi-supervised learning</subject><subject>Graphs</subject><subject>joint learning</subject><subject>Laplace equations</subject><subject>Machine learning</subject><subject>Propagation</subject><subject>Scalability</subject><subject>Semi-supervised learning</subject><subject>Semisupervised learning</subject><subject>Smoothness</subject><subject>Synthetic data</subject><subject>Task analysis</subject><subject>Vegetation</subject><issn>1041-4347</issn><issn>1558-2191</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2023</creationdate><recordtype>article</recordtype><sourceid>RIE</sourceid><recordid>eNo9kFFLwzAQx4MoOKcfQHwJ-NyZa5oleZxzTnEosomPIW2vW4a2NUkHfns7Nnw47h5-_zvuR8g1sBEA03erl4fZKGVpOuIgoK8TMgAhVJKChtN-ZhkkGc_kObkIYcsYU1LBgLwv8dsly65Fv3MBS7pA62tXr-nOWXrvWuuji0jn3rYbOm3qEH1XRNfU9NPFDZ2Uto1uh_QV3XqTNz5ckrPKfgW8OvYh-XicraZPyeJt_jydLJKC83FMlMxUnpUCMl6iHotMpkXBhNbIyjETUGqFZS55JaFSFdoUNeOoba6k6EHgQ3J72Nv65qfDEM226XzdnzSp1EL1D3PVU3CgCt-E4LEyrXff1v8aYGZvzuzNmb05czTXZ24OGYeI_7yWwMda8T-CRGm8</recordid><startdate>20230501</startdate><enddate>20230501</enddate><creator>Wang, Zhen</creator><creator>Zhang, Long</creator><creator>Wang, Rong</creator><creator>Nie, Feiping</creator><creator>Li, Xuelong</creator><general>IEEE</general><general>The Institute of Electrical and Electronics Engineers, Inc. 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subjects | Algorithms Bipartite graph Cognitive tasks Computational modeling Graph theory Graph-based semi-supervised learning Graphs joint learning Laplace equations Machine learning Propagation Scalability Semi-supervised learning Semisupervised learning Smoothness Synthetic data Task analysis Vegetation |
title | Semi-Supervised Learning via Bipartite Graph Construction With Adaptive Neighbors |
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