用数据分布的梯度信息检测高光谱图像异常,效果优于传统方法。
Utilizing the Score of Data Distribution for Hyperspectral Anomaly Detection
- 基于生成模型学习数据分布梯度,捕捉背景谱线的低维流形结构。
- 在4个公开数据集上均实现领先性能,异常检测准确率显著提升。
- 适合研究高光谱图像分析、遥感异常检测的学者和工程师使用。
高光谱图像(HSI)包含丰富的光谱信息,其高维光谱实际上由少数因素(如化学成分、光照)决定,因此符合流形假设。基于此,我们提出一种新型异常检测方法 ScoreAD,利用基于生成模型(SGM)学习的数据分布梯度(即得分)。该方法首先在整幅图像的光谱上训练SGM;测试时,对每个光谱施加扰动后输入训练好的SGM,获得估计得分。根据流形假设,背景光谱位于一个或多个低维流形上,而异常光谱因具有独特光谱特征,被视为不符合背景流形的离群点。基于两者在流形分布上的差异,利用生成式SGM实现高光谱异常检测。在四个高光谱数据集上的实验验证了该方法的有效性。代码已开源:https://github.com/jiahuisheng/ScoreAD。
原文摘要 · Abstract (English)
Hyperspectral images (HSIs) are a type of image that contains abundant spectral information. As a type of real-world data, the high-dimensional spectra in hyperspectral images are actually determined by only a few factors, such as chemical composition and illumination. Thus, spectra in hyperspectral images are highly likely to satisfy the manifold hypothesis. Based on the hyperspectral manifold hypothesis, we propose a novel hyperspectral anomaly detection method (named ScoreAD) that leverages the time-dependent gradient field of the data distribution (i.e., the score), as learned by a score-based generative model (SGM). Our method first trains the SGM on the entire set of spectra from the hyperspectral image. At test time, each spectrum is passed through a perturbation kernel, and the resulting perturbed spectrum is fed into the trained SGM to obtain the estimated score. The manifold hypothesis of HSIs posits that background spectra reside on one or more low-dimensional manifolds. Conversely, anomalous spectra, owing to their unique spectral signatures, are considered outliers that do not conform to the background manifold. Based on this fundamental discrepancy in their manifold distributions, we leverage a generative SGM to achieve hyperspectral anomaly detection. Experiments on the four hyperspectral datasets demonstrate the effectiveness of the proposed method. The code is available at https://github.com/jiahuisheng/ScoreAD.
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