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Graph Embedding Multi-Kernel Metric Learning for Image Set Classification With Grassmannian Manifold-Valued Features

delete2021-01-01
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PRE
AI
R
RuiWang王锐 (Rui Wang)
X
Xiao‐Jun Wu *
J
Josef Kittler
DOI:10.1109/TMM.2020.2981189delete
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摘要

摘要

En 中文
In the domain of video-based image set classification, a considerable advance has been made by modeling a sequence of video frames (image set) as a linear subspace, which typically resides on a Grassmannian manifold. As a consequence of the large intra-class variations of the video data, there are two open challenges for the modeling task: how to establish appropriate image set models to encode these variations, and how to effectively measure the similarity between any two image sets. As a possible way to tackle these issues, this paper presents a graph embedding multi-kernel metric learning (GEMKML) algorithm for image set classification. The proposed GEMKML implements set modeling, feature extraction, and classification in two steps. Firstly, the proposed framework constructs a novel cascaded feature learning architecture on Grassmannian manifold with the aim of producing more effective Grassmannian manifold-valued feature representations. To make a better use of these learned features, a graph embedding multi-kernel metric learning scheme is then devised to map them into a lower-dimensional Euclidean space, where the inter-class distances are maximized and the intra-class distances are minimized. We evaluate the proposed GEMKML on five different visual classification tasks using widely adopted datasets. The extensive classification results confirm its superiority over the state-of-the-art methods.
Keyword:
Manifolds
Measurement
Feature extraction
Kernel
Geometry
Emotion recognition
Data models
Image set classification
Grassmannian manifold
Feature extraction
Graph embedding multi-kernel metric learning
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期刊

IEEE Transactions on Multimedia 封面图
IEEE Transactions on Multimedia
IF:
9.7
论文数:
4.5K
被引数:
2.4W

机构

J
Jiangnan University
学者数:
3.9W
论文数: 2.7W
被引数: 4.7W
U
University of Surrey
学者数:
1.2W
论文数: 1.3W
被引数: 22
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