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Robust Affine Set Fitting and Fast Simplex Volume Max-Min for Hyperspectral Endmember Extraction

机译:稳健的仿射集拟合和快速单形体积最大-最小,用于高光谱端成员提取

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摘要

Hyperspectral endmember extraction is to estimate endmember signatures (or material spectra) from the hyperspectral data of an area for analyzing the materials and their composition therein. The presence of noise and outliers in the data poses a serious problem in endmember extraction. In this paper, we handle the noise- and outlier-contaminated data by a two-step approach. We first propose a robust-affine-set-fitting algorithm for joint dimension reduction and outlier removal. The idea is to find a contamination-free data-representative affine set from the corrupted data, while keeping the effects of outliers minimum, in the least squares error sense. Then, we devise two computationally efficient algorithms for extracting endmembers from the outlier-removed data. The two algorithms are established from a simplex volume max-min formulation which is recently proposed to cope with noisy scenarios. A robust algorithm, called worst case alternating volume maximization (WAVMAX), has been previously developed for the simplex volume max-min formulation but is computationally expensive to use. The two new algorithms employ a different kind of decoupled max-min partial optimizations, wherein the design emphasis is on low-complexity implementations. Some computer simulations and real data experiments demonstrate the efficacy, the computational efficiency, and the applicability of the proposed algorithms, in comparison with the WAVMAX algorithm and some benchmark endmember extraction algorithms.
机译:高光谱端成员提取是从区域的高光谱数据中估计端成员特征(或材料光谱),以分析材料及其中的成分。数据中存在噪声和异常值在端成员提取中造成了严重的问题。在本文中,我们采用两步法处理受噪声和异常值污染的数据。我们首先提出一种鲁棒仿射集拟合算法,用于减少关节尺寸和离群值。这个想法是从损坏的数据中找到一个无污染的数据代表仿射集,同时在最小二乘误差意义上保持离群值的影响最小。然后,我们设计了两种计算有效的算法,用于从异常值移除的数据中提取末端成员。这两种算法是根据最近提出的用于处理嘈杂情况的单纯形体积最大-最小公式建立的。以前已经为单形体积最大-最小公式开发了一种称为最坏情况交替体积最大化(WAVMAX)的健壮算法,但使用起来计算量很大。两种新算法采用了另一种解耦的最大-最小局部优化,其中设计重点是低复杂度的实现。与WAVMAX算法和一些基准端成员提取算法相比,一些计算机仿真和真实数据实验证明了所提算法的有效性,计算效率和适用性。

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