Overcoming the Identity Mapping Problem in Self-Supervised Hyperspectral Anomaly Detection

Fuente: arXiv
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Autores principales: Cui, Yongchuan, Zhang, Jinhe, Liu, Peng, Song, Weijing, Zeng, Yi
Formato: Preprint
Publicado: 2025
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author Cui, Yongchuan
Zhang, Jinhe
Liu, Peng
Song, Weijing
Zeng, Yi
author_facet Cui, Yongchuan
Zhang, Jinhe
Liu, Peng
Song, Weijing
Zeng, Yi
contents The surge of deep learning has catalyzed considerable progress in self-supervised Hyperspectral Anomaly Detection (HAD). The core premise for self-supervised HAD is that anomalous pixels are inherently more challenging to reconstruct, resulting in larger errors compared to the background. However, owing to the powerful nonlinear fitting capabilities of neural networks, self-supervised models often suffer from the Identity Mapping Problem (IMP). The IMP manifests as a tendency for the model to overfit to the entire image, particularly with increasing network complexity or prolonged training iterations. Consequently, the whole image can be precisely reconstructed, and even the anomalous pixels exhibit imperceptible errors, making them difficult to detect. Despite the proposal of several models aimed at addressing the IMP-related issues, a unified descriptive framework and validation of solutions for IMP remain lacking. In this paper, we conduct an in-depth exploration to IMP, and summarize a unified framework that describes IMP from the perspective of network optimization, which encompasses three aspects: perturbation, reconstruction, and regularization. Correspondingly, we introduce three solutions: superpixel pooling and uppooling for perturbation, error-adaptive convolution for reconstruction, and online background pixel mining for regularization. With extensive experiments being conducted to validate the effectiveness, it is hoped that our work will provide valuable insights and inspire further research for self-supervised HAD. Code: \url{https://github.com/yc-cui/Super-AD}.
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id arxiv_https___arxiv_org_abs_2504_04115
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publishDate 2025
record_format arxiv
spellingShingle Overcoming the Identity Mapping Problem in Self-Supervised Hyperspectral Anomaly Detection
Cui, Yongchuan
Zhang, Jinhe
Liu, Peng
Song, Weijing
Zeng, Yi
Image and Video Processing
Computer Vision and Pattern Recognition
The surge of deep learning has catalyzed considerable progress in self-supervised Hyperspectral Anomaly Detection (HAD). The core premise for self-supervised HAD is that anomalous pixels are inherently more challenging to reconstruct, resulting in larger errors compared to the background. However, owing to the powerful nonlinear fitting capabilities of neural networks, self-supervised models often suffer from the Identity Mapping Problem (IMP). The IMP manifests as a tendency for the model to overfit to the entire image, particularly with increasing network complexity or prolonged training iterations. Consequently, the whole image can be precisely reconstructed, and even the anomalous pixels exhibit imperceptible errors, making them difficult to detect. Despite the proposal of several models aimed at addressing the IMP-related issues, a unified descriptive framework and validation of solutions for IMP remain lacking. In this paper, we conduct an in-depth exploration to IMP, and summarize a unified framework that describes IMP from the perspective of network optimization, which encompasses three aspects: perturbation, reconstruction, and regularization. Correspondingly, we introduce three solutions: superpixel pooling and uppooling for perturbation, error-adaptive convolution for reconstruction, and online background pixel mining for regularization. With extensive experiments being conducted to validate the effectiveness, it is hoped that our work will provide valuable insights and inspire further research for self-supervised HAD. Code: \url{https://github.com/yc-cui/Super-AD}.
title Overcoming the Identity Mapping Problem in Self-Supervised Hyperspectral Anomaly Detection
topic Image and Video Processing
Computer Vision and Pattern Recognition
url https://arxiv.org/abs/2504.04115