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A fast hyperplane-based MVES algorithm for hyperspectral unmixing

机译:一种基于超平面的快速MVES高光谱解混算法

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Hyperspectral unmixing (HU) is an essential signal processing procedure for blindly extracting the hidden spectral signatures of materials (or endmembers) from observed hyperspectral imaging data. Craig's criterion, stating that the vertices of the minimum volume enclosing simplex (MVES) of the data cloud yield high-fidelity endmember estimates, has been widely used for designing endmember extraction algorithms (EEAs) especially in the scenario of no pure pixels. However, most Craig-criterion-based EEAs generally suffer from high computational complexity due to heavy simplex volume computations, and performance sensitivity to random initialization, etc. In this work, based on the idea that Craig's simplex with N vertices can be defined by N associated hyperplanes, we develop a fast and reproducible EEA by identifying these hyperplanes from N(N − 1) data pixels extracted via simple and effective linear algebraic formulations, together with endmember identifiability analysis. Some Monte Carlo simulations are provided to demonstrate the superior efficacy of the proposed EEA over state-of-the-art Craig-criterion-based EEAs in both computational efficiency and estimation accuracy.
机译:高光谱解混(HU)是一种必不可少的信号处理程序,用于从观察到的高光谱成像数据中盲目提取材料(或末端成员)的隐藏光谱特征。克雷格(Craig)的准则指出,数据云的最小体积包围单纯形(MVES)的顶点会产生高保真的最终成员估计,尤其是在没有纯像素的情况下,该准则已被广泛用于设计最终成员提取算法(EEA)。但是,大多数基于Craig准则的EEA通常由于繁重的单纯形体积计算以及对随机初始化的性能敏感性等原因而具有较高的计算复杂性。在这项工作中,基于具有N个顶点的Craig单纯形可以由N定义的思想关联的超平面,我们通过从N(N-1)个数据像素(通过简单有效的线性代数公式提取的N(N-1)个数据像素)中识别这些超平面,并进行端成员可识别性分析,来开发一种快速且可重现的EEA。提供了一些蒙特卡洛模拟,以证明所提出的EEA在计算效率和估计准确性方面都优于基于最新Craig准则的EEA。

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