Abstract

In semi-supervised label propagation (LP), the data manifold is approximated by a graph, which is considered as a similarity metric. Graph estimation is a crucial task, as it affects the further processes applied on the graph (e.g., LP, classification). As our knowledge of data is limited, a single approximation cannot easily find the appropriate graph, so in line with this, multiple graphs are constructed. Recently, multi-metric fusion techniques have been used to construct more accurate graphs which better represent the data manifold and, hence, improve the performance of LP. However, most of these algorithms disregard use of the information of label space in the LP process. In this article, we propose a new multi-metric graph-fusion method, based on the Flexible Manifold Embedding algorithm. Our proposed method represents a unified framework that merges two phases: graph fusion and LP. Based on one available view, different simple graphs were efficiently generated and used as input to our proposed fusion approach. Moreover, our method incorporated the label space information as a new form of graph, namely the Correlation Graph, with other similarity graphs. Furthermore, it updated the correlation graph to find a better representation of the data manifold. Our experimental results on four face datasets in face recognition demonstrated the superiority of the proposed method compared to other state-of-the-art algorithms.

Highlights

  • In machine learning problems, representing the manifold of the data is a key point, and it is a cornerstone in many semi-supervised learning methods

  • We proposed a new similarity metric based on label space

  • We created multiple similarity metrics based on one feature descriptor and fused the similarity graphs with equal weights to apply in the label propagation (LP) framework

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Summary

Introduction

In machine learning problems, representing the manifold of the data is a key point, and it is a cornerstone in many semi-supervised learning methods. One of the most useful tools for representing an intrinsic structure of the data is the use of a graph [1]. The graph can encode pairwise similarities between the samples. Since the goal is to find an appropriate similarity metric for the data space, it is hard to define a fixed and single similarity metric. Multi-metric fusion refers to a type of fusion that combines different metrics [2,3,4,5]. Using different similarity metrics and considering their connection can improve and robustify the performance of learning tasks [2,4,5]

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