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A New Fast Algorithm for Linearly Unmixing Hyperspectral Images

机译:线性分解高光谱图像的新快速算法

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Linear spectral unmixing is nowadays an essential tool to analyze remotely sensed hyperspectral images. Although many different contributions have been uncovered during the last two decades, the majority of them are based on dividing the whole process of linearly unmixing a given hyperspectral image into three sequential steps: 1) estimation of the number of endmembers that are present in the hyperspectral image under consideration; 2) extraction of these endmembers from the hyperspectral data set; and 3) calculation of the abundances associated with the endmembers induced in the previous step per each mixed pixel of the image. Although this processing chain has proven to be accurate enough for unmixing most of the images collected by hyperspectral remote sensors, it is also true that it is not exempt of drawbacks, such as the fact that all the possible combinations of algorithms in order to fully unmix a hyperspectral image according to the aforementioned processing chain demand a formidable computational effort, which tends to be higher the better the performance of the designed unmixing chain is. This troublesome issue unfortunately prevents the use of hyperspectral imaging technology in applications under real-time constraints, in which hyperspectral images have to be analyzed in a short period of time. Hence, there is a clear need to face the challenge of fully exploiting the unquestionable benefits of the hyperspectral imaging technology for these applications, but concurrently overcoming the limitations imposed by the computationally complex nature of the processes involved. For this purpose, this paper introduces a novel algorithm named fast algorithm for linearly unmixing hyperspectral images (FUN), which is capable of fully unmixing a hyperspectral image with at least the same accuracy than state-of-the-art approaches while demanding a much lower computational effort, independent of the characteristics of the image under analysis- The FUN algorithm is based on the concept of orthogonal projections and allows performing the estimation of the number of endmembers and their extraction simultaneously, using the modified Gram–Schmidt method. The operations performed by the FUN algorithm are simple and can be easily parallelized. Moreover, this algorithm is able to calculate the abundances using very similar operations, also based on orthogonal projections, which makes it easier to achieve a hardware implementation to perform the entire unmixing process. The benefits of our proposal are demonstrated with a diverse set of artificially generated hyperspectral images and with the well-known AVIRIS Cuprite image, for which the proposed FUN algorithm is able to reduce in a factor of more than 31 times the time required for processing it, while providing a better unmixing performance than traditional methods.
机译:如今,线性光谱分解是分析遥感高光谱图像的重要工具。尽管在过去的二十年中发现了许多不同的贡献,但其中大多数是基于将线性分解给定高光谱图像的整个过程分为三个连续步骤:1)估计高光谱中存在的末端成员数量正在考虑的图像; 2)从高光谱数据集中提取这些末端成员; 3)计算每个图像的混合像素与上一步中引入的端部成员相关的丰度。尽管该处理链已被证明足够准确,可以解开由高光谱遥感器收集的大多数图像,但是,也不能免除缺陷,例如,为了完全解混而使用所有可能的算法组合的事实根据上述处理链的高光谱图像需要艰巨的计算工作,并且设计的解混链的性能越好,该工作往往会更高。不幸的是,这个麻烦的问题阻止了高光谱成像技术在实时约束下的应用中的使用,在实时约束下,必须在短时间内分析高光谱图像。因此,显然需要面对在这些应用中充分利用高光谱成像技术的无疑优势的挑战,但同时要克服所涉及过程的计算复杂性所带来的限制。为此,本文介绍了一种称为快速算法的线性分解高光谱图像(FUN)的新颖算法,该算法能够以至少与最新方法相同的精度完全分解高光谱图像,同时要求更高的精度。较低的计算量,而不受分析图像的特性影响-FUN算法基于正交投影的概念,并允许使用改进的Gram–Schmidt方法同时估计端成员的数量并提取它们。 FUN算法执行的操作很简单,并且很容易并行化。而且,该算法能够使用非常相似的操作(也基于正交投影)来计算丰度,这使得更容易实现硬件实现来执行整个分解过程。我们的建议的好处通过一系列人工生成的高光谱图像和著名的AVIRIS Cuprite图像得到证明,为此,所提出的FUN算法能够将处理时间减少31倍以上,同时提供比传统方法更好的解混性能。

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