Accumulating pyramid spatial-spectral collaborative coding divergence for hyperspectral anomaly detection

Hao Sun; Huanxin Zou; Shilin Zhou

doi:10.1117/12.2234917

2 March 2016 Accumulating pyramid spatial-spectral collaborative coding divergence for hyperspectral anomaly detection

Hao Sun, Huanxin Zou, Shilin Zhou

Proceedings Volume 9901, 2nd ISPRS International Conference on Computer Vision in Remote Sensing (CVRS 2015); 99010J (2016) https://doi.org/10.1117/12.2234917
Event: 2015 ISPRS International Conference on Computer Vision in Remote Sensing, 2015, Xiamen, China

Abstract

Detection of anomalous targets of various sizes in hyperspectral data has received a lot of attention in reconnaissance and surveillance applications. Many anomaly detectors have been proposed in literature. However, current methods are susceptible to anomalies in the processing window range and often make critical assumptions about the distribution of the background data. Motivated by the fact that anomaly pixels are often distinctive from their local background, in this letter, we proposed a novel hyperspectral anomaly detection framework for real-time remote sensing applications. The proposed framework consists of four major components, sparse feature learning, pyramid grid window selection, joint spatial-spectral collaborative coding and multi-level divergence fusion. It exploits the collaborative representation difference in the feature space to locate potential anomalies and is totally unsupervised without any prior assumptions. Experimental results on airborne recorded hyperspectral data demonstrate that the proposed methods adaptive to anomalies in a large range of sizes and is well suited for parallel processing.

Citation Download Citation

Hao Sun, Huanxin Zou, and Shilin Zhou "Accumulating pyramid spatial-spectral collaborative coding divergence for hyperspectral anomaly detection", Proc. SPIE 9901, 2nd ISPRS International Conference on Computer Vision in Remote Sensing (CVRS 2015), 99010J (2 March 2016); https://doi.org/10.1117/12.2234917

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