Title :
Deep Embedding Network for Clustering
Author :
Peihao Huang ; Yan Huang ; Wei Wang ; Liang Wang
Author_Institution :
Center for Res. on Intell. Perception & Comput. (CRIPAC), Inst. of Autom., Beijing, China
Abstract :
Clustering is a fundamental technique widely used for exploring the inherent data structure in pattern recognition and machine learning. Most of the existing methods focus on modeling the similarity/dissimilarity relationship among instances, such as k-means and spectral clustering, and ignore to extract more effective representation for clustering. In this paper, we propose a deep embedding network for representation learning, which is more beneficial for clustering by considering two constraints on learned representations. We first utilize a deep auto encoder to learn the reduced representations from the raw data. To make the learned representations suitable for clustering, we first impose a locality-persevering constraint on the learned representations, which aims to embed original data into its underlying manifold space. Then, different from spectral clustering which extracts representations from the block diagonal similarity matrix, we apply a group sparsity constraint for the learned representations, and aim to learn block diagonal representations in which the nonzero groups correspond to its cluster. After obtaining the learned representations, we use k-means to cluster them. To evaluate the proposed deep embedding network, we compare its performance with k-means and spectral clustering on three commonly-used datasets. The experiments demonstrate that the proposed method achieves promising performance.
Keywords :
data handling; data structures; learning (artificial intelligence); matrix algebra; pattern clustering; block diagonal similarity matrix; data structure; deep embedding network; learning representation; locality persevering constraint; machine learning; manifold space; pattern clustering; pattern recognition; spectral clustering; Clustering algorithms; Clustering methods; Image reconstruction; Linear programming; Manifolds; Neural networks;
Conference_Titel :
Pattern Recognition (ICPR), 2014 22nd International Conference on
Conference_Location :
Stockholm
DOI :
10.1109/ICPR.2014.272