Abstract

Recently, the semi-supervised graph convolutional network (SSGCN) has been verified effective for hyperspectral image (HSI) classification. However, constrained by the limited training data and spectral uncertainty, the classification performance is remained to be further improved. Moreover, attribute to the massive data, the SSGCN with complex computation is generally too time- and resource-consuming to be applicable in real-time needs. To conquer these issues, we propose an efficient symmetric graph metric learning (SGML) framework by incorporating metric learning into the SSGCN paradigm. Specifically, we first conduct multilevel pixel-to-superpixel projection (P-SP) on the HSI to investigate the multiscale spatial information, where the suitable superpixel numbers are adaptively determined. Then, to extract more expressive representations, we design a new structure denoted as GSvolution, comprising the graph convolution (G-Conv) and a novel self-channel-enhanced convolution (S-Conv), to propagate the labeled and unlabeled graph node information and simultaneously enhance the critical intranode channel features. Finally, the superpixel node features are reprojected to the pixel level (SP-P) so that the distilled multistream features can be integrated to obtain the final decision. Noticeably, this ingenious symmetric mechanism (P-SP and SP-P) can alleviate the spectral variability and facilitate the framework to be an efficient model. Furthermore, in the metric learning module, we propose an innovative metric loss function to enhance the discrimination of the embedding features, i.e., inter class far apart and intraclass close. In the experiments, we demonstrate that the classification capacity of the proposed SGML can surpass the comparators on three benchmark data sets.

Highlights

  • H Yperspectral image (HSI) can distinguish various landcovers owing to its refined reflection/radiation information, attracting momentous vase industry and agriculture applications, such as medical diagnosis, mineral exploration, environmental monitoring, to name a few [1]–[6]

  • The adaptive multilevel superpixel segmentation contributes to the afterward multiscale pixel-to-superpixel projection (P-SP) process, which assists the symmetric graph metric learning (SGML) to precisely exploit the spatial information in various scales

  • A novel symmetric graph metric learning (SGML) framework is designed for efficient HSI classification (HSIC)

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Summary

INTRODUCTION

H Yperspectral image (HSI) can distinguish various landcovers owing to its refined reflection/radiation information, attracting momentous vase industry and agriculture applications, such as medical diagnosis, mineral exploration, environmental monitoring, to name a few [1]–[6]. Before the decision phase, the deep node features extracted from the multilevel superpixels are re-projected to the pixel level (SP-P) so that they can be assembled in the same dimension Due to this intelligent symmetric structure, the calculation of the network is sharply decreased, achieving high-precise HSIC efficiently. To extract more representative deep spectral-spatial features in each scale, we present a new GSvolution structure comprising successive graph convolution and a novel self-channel-enhanced convolution The latter can automatically emphasize the vital channel information and boost the classification performance. 3) Unlike the general GCN, we devise a GSvolution structure comprising graph and self-channel-enhanced convolutions to extract the deep representative spectral-spatial features, which can propagate various labeled and unlabeled node features, and explicitly strengthen the informative intra-node channel characteristics.

Superpixel segmentation
Graph convolutional network
Deep metric learning
Architecture of the proposed SGML
Metric learning module
Experiment data sets
C15 Buildings-Grass-Trees-Drives 50 330 380
Experimental Settings
C10 Cattail marsh
Ablations study
Performance evaluation
Performance with various number of training samples
Influence of different number of scales
Computational cost
CONCLUSION
Findings
ACKNOWLEDGE
Full Text
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