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Anomaly Detection for Hyperspectral Images Based on Anisotropic Spatial-Spectral Total Variation and Sparse Constraint

机译:基于各向异性空间谱总变化和稀疏约束的高光谱图像异常检测

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A novel anomaly detection method for hyperspectral images (HSIs) is proposed based on anisotropic spatial-spectral total variation and sparse constraint. HSIs are assumed to be not only smooth in spectral dimension but also piecewise smooth in spatial dimension. The proposed method adopts the anisotropic spatial-spectral total variation model which combines 2D spatial total variation and 1D spectral variation to explore the spatial-spectral smooth property of HSIs. Meanwhile, the sparse property of anomalies is exploited for its low probability in the image. To utilize both the spatial and spectral information of HSIs, we preserve the original cubic form of HSIs and divide the HSIs into three 3D arrays, each representing the background, the anomaly, and the noise respectively. By using anisotropic spatial-spectral total variation regularization on the background component and sparse constraint on the anomaly component, this anomaly detection problem has therefore been formulated as a constraint optimization problem whose solution has been derived by alternately using Split Bregman Method and Go Decomposition (GoDec) Method. Experimental results on hyperspectral datasets illustrate that our proposed method has a better detection performance than state-of-the-art hyperspectral anomaly detection methods.
机译:提出了一种基于各向异性空间光谱总变化和稀疏约束的高光谱图像异常检测方法。假设HSI不仅在频谱维度上平滑,而且在空间维度上呈分段平滑。该方法采用各向异性的空间光谱总变化模型,将二维空间总变化和一维光谱变化结合起来,研究了恒指的空间光谱平滑特性。同时,异常的稀疏属性由于其在图像中的低概率而被利用。为了利用HSI的空间和频谱信息,我们保留了HSI的原始立方形式,并将HSI分为三个3D阵列,每个阵列分别代表背景,异常和噪声。通过对背景分量使用各向异性的空间光谱总变化正则化和对异常分量的稀疏约束,该异常检测问题因此被公式化为约束优化问题,其解决方案通过交替使用Split Bregman方法和Go分解(GoDec ) 方法。在高光谱数据集上的实验结果表明,我们提出的方法比最新的高光谱异常检测方法具有更好的检测性能。

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