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Tensor Affinity Learning for Hyperorder Graph Matching

Author

Listed:
  • Zhongyang Wang

    (School of Communications and Information Engineering, Nanjing University of Posts and Telecommunications, Nanjing 210003, China)

  • Yahong Wu

    (School of Communications and Information Engineering, Nanjing University of Posts and Telecommunications, Nanjing 210003, China)

  • Feng Liu

    (School of Communications and Information Engineering, Nanjing University of Posts and Telecommunications, Nanjing 210003, China)

Abstract

Hypergraph matching has been attractive in the application of computer vision in recent years. The interference of external factors, such as squeezing, pulling, occlusion, and noise, results in the same target displaying different image characteristics under different influencing factors. After extracting the image feature point description, the traditional method directly measures the feature description using distance measurement methods such as Euclidean distance, cosine distance, and Manhattan distance, which lack a sufficient generalization ability and negatively impact the accuracy and effectiveness of matching. This paper proposes a metric-learning-based hypergraph matching (MLGM) approach that employs metric learning to express the similarity relationship between high-order image descriptors and learns a new metric function based on scene requirements and target characteristics. The experimental results show that our proposed method performs better than state-of-the-art algorithms on both synthetic and natural images.

Suggested Citation

  • Zhongyang Wang & Yahong Wu & Feng Liu, 2022. "Tensor Affinity Learning for Hyperorder Graph Matching," Mathematics, MDPI, vol. 10(20), pages 1-18, October.
  • Handle: RePEc:gam:jmathe:v:10:y:2022:i:20:p:3806-:d:943130
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    Cited by:

    1. Weihua Ou & Jianping Gou & Shaoning Zeng & Lan Du, 2023. "Preface to the Special Issue “Advancement of Mathematical Methods in Feature Representation Learning for Artificial Intelligence, Data Mining and Robotics”—Special Issue Book," Mathematics, MDPI, vol. 11(4), pages 1-4, February.

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