A Survey on Multi-view Learning
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Abstract (arXiv)
In recent years, a great many methods of learning from multi-view data by considering the diversity of different views have been proposed. These views may be obtained from multiple sources or different feature subsets. In trying to organize and highlight similarities and differences between the variety of multi-view learning approaches, we review a number of representative multi-view learning algorithms in different areas and classify them into three groups: 1) co-training, 2) multiple kernel learning, and 3) subspace learning. Notably, co-training style algorithms train alternately to maximize the mutual agreement on two distinct views of the data; multiple kernel learning algorithms exploit kernels that naturally correspond to different views and combine kernels either linearly or non-linearly to improve learning performance; and subspace learning algorithms aim to obtain a latent subspace shared by multiple views by assuming that the input views are generated from this latent subspace. Though there is significant variance in the approaches to integrating multiple views to improve learning performance, they mainly exploit either the consensus principle or the complementary principle to ensure the success of multi-view learning. Since accessing multiple views is the fundament of multi-view learning, with the exception of study on learning a model from multiple views, it is also valuable to study how to construct multiple views and how to evaluate these views. Overall, by exploring the consistency and complementary properties of different views, multi-view learning is rendered more effective, more promising, and has better generalization ability than single-view learning.
Key facts. Cited by 152 papers in the map (data through 14 Oct 2026). First posted on arXiv 20 Apr 2013.
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Citing papers per year: 2021: 37; 2022: 25; 2023: 28; 2024: 28; 2025: 19; 2026: 15.
152 papers.
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50 most cited of 152 All 152 (JSON)
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- 2024A Survey on Deep Clustering: From the Prior Perspective28 Jun 2024
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- 2024Foundations of Multisensory Artificial Intelligence29 Apr 2024
50 newest of 152 All 152 (JSON)
- 2021What Makes Multi-modal Learning Better than Single (Provably)cited by 153
- 2021AMMUS : A Survey of Transformer-based Pretrained Models in Natural Language Processingcited by 131
- 2022Modality Competition: What Makes Joint Training of Multi-modal Network Fail in Deep Learning? (Provably)cited by 122
- 2022Deep Clustering: A Comprehensive Surveycited by 78
- 2021Improving Named Entity Recognition by External Context Retrieving and Cooperative Learningcited by 76
- 2022M3Care: Learning with Missing Modalities in Multimodal Healthcare Datacited by 72
- 2021From Distributed Machine Learning to Federated Learning: A Surveycited by 66
- 2023On Uni-Modal Feature Learning in Supervised Multi-Modal Learningcited by 53
- 2024Knowledge Graphs Meet Multi-Modal Learning: A Comprehensive Surveycited by 53
- 2024Multimodal Fusion on Low-quality Data: A Comprehensive Surveycited by 49
- 2021Contrastive Learning for Neural Topic Modelcited by 48
- 2022A survey of multimodal deep generative modelscited by 47
12 most cited of 147 All 147 (JSON)
- 2026Synchronous Multi-view Neural Diffusion30 Sep 2026
- 2026When More Foundation Models Means Less: Diagnosing and Addressing Multi-View Fusion Failure18 Aug 2026
- 2026Recurrent Neural Networks Beyond Time: Learning from Multiple Ordered Projections10 Aug 2026
- 2026XGRVFL-MV: Residual-Coupled Graph-Embedded Multi-View Random Vector Functional Link Network with FleXi Guardian Loss25 Jul 2026
- 2026An Information-Geometric Justification for Composite Coherence in Event-Based Narrative Extraction28 Jun 2026
- 2026Consistency Training Can Entrench Misalignment2 Jun 2026
- 2026Multimodality Stacking with Blockwise missing values and application to the PIONeeR biomarkers study for prediction of resistance to immunotherapy24 May 2026
- 2026From Layers to Networks: Comparing Neural Representations via Diffusion Geometry15 May 2026
- 2026Gromov-Wasserstein Methods for Multi-View Relational Embedding and Clustering26 Apr 2026
- 2026ArrowFlow: Hierarchical Machine Learning in the Space of Permutations5 Apr 2026
- 2026Structure-Preserving Multi-View Embedding Using Gromov-Wasserstein Optimal Transport3 Apr 2026
- 2026Generalized Robust Adaptive-Bandwidth Multi-View Manifold Learning in High Dimensions with Noise11 Feb 2026
12 newest of 147 All 147 (JSON)