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Spectral Feature Probabilistic Coding for Hyperspectral Signatures

机译:高光谱签名的光谱特征概率编码

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Spectral signature coding (SSC) is generally performed by encoding spectral values of a signature across its spectral coverage followed by the Hamming distance to measure signature similarity. The effectiveness of such an SSC largely relies on how well the Hamming distance can capture spectral variations that characterize a signature. Unfortunately, in most cases, this Hamming-distance-based SSC does not provide sufficient discriminatory information for signature analysis because the Hamming distance does not take into account the band-to-band variation, in which case the Hamming distance can be considered as a memoryless distance. This paper extends the Hamming-distance-based SSC to an approach, referred to as spectral feature probabilistic coding (SFPC), which introduces a new concept into SSC that uses a criterion with memory to measure spectral similarity. It implements the well-known arithmetic coding (AC) in two ways to encode a signature in a probabilistic manner, called circular SFPC and split SFPC. The values resulting from the AC is then used to measure the distance between two spectral signatures. In order to demonstrate advantages of using AC-based SSC in signature analysis, a comparative analysis is also conducted against spectral binary coding.
机译:频谱签名编码(SSC)通常是通过在签名的频谱范围内对签名的频谱值进行编码,然后再进行汉明距离来测量签名相似度来执行的。这种SSC的有效性很大程度上取决于汉明距离能否捕获表征特征的光谱变化。不幸的是,在大多数情况下,基于汉明距离的SSC不能为签名分析提供足够的歧视性信息,因为汉明距离未考虑频带间的变化,在这种情况下,汉明距离可被视为无记忆的距离。本文将基于汉明距离的SSC扩展到一种称为频谱特征概率编码(SFPC)的方法,该方法将新概念引入SSC,该概念使用带有内存的标准来测量频谱相似度。它以两种方式实现众所周知的算术编码(AC),以概率方式对签名进行编码,称为循环SFPC和拆分SFPC。然后,由AC得出的值将用于测量两个光谱特征之间的距离。为了证明在签名分析中使用基于AC的SSC的优势,还针对频谱二进制编码进行了比较分析。

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