Multi-view Low-rank Preserving Embedding: A Novel Method for Multi-view
Representation
- URL: http://arxiv.org/abs/2006.10520v1
- Date: Sun, 14 Jun 2020 12:47:25 GMT
- Title: Multi-view Low-rank Preserving Embedding: A Novel Method for Multi-view
Representation
- Authors: Xiangzhu Meng, Lin Feng, Huibing Wang
- Abstract summary: This paper proposes a novel multi-view learning method, named Multi-view Low-rank Preserving Embedding (MvLPE)
It integrates different views into one centroid view by minimizing the disagreement term, based on distance or similarity matrix among instances.
Experiments on six benchmark datasets demonstrate that the proposed method outperforms its counterparts.
- Score: 11.91574721055601
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: In recent years, we have witnessed a surge of interest in multi-view
representation learning, which is concerned with the problem of learning
representations of multi-view data. When facing multiple views that are highly
related but sightly different from each other, most of existing multi-view
methods might fail to fully integrate multi-view information. Besides,
correlations between features from multiple views always vary seriously, which
makes multi-view representation challenging. Therefore, how to learn
appropriate embedding from multi-view information is still an open problem but
challenging. To handle this issue, this paper proposes a novel multi-view
learning method, named Multi-view Low-rank Preserving Embedding (MvLPE). It
integrates different views into one centroid view by minimizing the
disagreement term, based on distance or similarity matrix among instances,
between the centroid view and each view meanwhile maintaining low-rank
reconstruction relations among samples for each view, which could make more
full use of compatible and complementary information from multi-view features.
Unlike existing methods with additive parameters, the proposed method could
automatically allocate a suitable weight for each view in multi-view
information fusion. However, MvLPE couldn't be directly solved, which makes the
proposed MvLPE difficult to obtain an analytic solution. To this end, we
approximate this solution based on stationary hypothesis and normalization
post-processing to efficiently obtain the optimal solution. Furthermore, an
iterative alternating strategy is provided to solve this multi-view
representation problem. The experiments on six benchmark datasets demonstrate
that the proposed method outperforms its counterparts while achieving very
competitive performance.
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