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High-resolution satellite image fusion using regression kriging

机译:使用回归克里金法的高分辨率卫星图像融合

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摘要

Image fusion is an important component of digital image processing and quantitative image analysis. Image fusion is the technique of integrating and merging information from different remote sensors to achieve refined or improved data. A number of fusion algorithms have been developed in the past two decades, and most of these methods are efficient for applications especially for same-sensor and single-date images. However, colour distortion is a common problem for multi-sensor or multi-date image fusion. In this study, a new image fusion method of regression kriging is presented. Regression kriging takes consideration of correlation between response variable (i.e., the image to be fused) and predictor variables (i.e., the image with finer spatial resolutions), spatial autocorrelation among pixels in the predictor images, and the unbiased estimation with minimized variance. Regression kriging is applied to fuse multi-temporal (e.g., Ikonos, QuickBird, and OrbView-3) images. The significant properties of image fusion using regression kriging are spectral preservation and relatively simple procedures. The qualitative assessments indicate that there is no apparent colour distortion in the fused images that coincides with the quantitative checks, which show that the fused images are highly correlated with the initial data and the per-pixel differences are too small to be considered as significant errors. Besides a basic comparison of image fusion between a wavelet based approach and regression kriging, general comparisons with other published fusion algorithms indicate that regression kriging is comparable with other sophisticated techniques for multi-sensor and multi-date image fusion.
机译:图像融合是数字图像处理和定量图像分析的重要组成部分。图像融合是一种集成和合并来自不同远程传感器的信息以获取经过改进或改进的数据的技术。在过去的二十年中,已经开发了许多融合算法,这些方法中的大多数对于应用程序都是有效的,尤其是对于相同传感器和单日期图像。但是,颜色失真是多传感器或多日期图像融合的常见问题。在这项研究中,提出了一种新的回归克里金图像融合方法。回归克里金法考虑了响应变量(即要融合的图像)和预测变量(即具有更高分辨率的图像)之间的相关性,预测变量图像中像素之间的空间自相关以及方差最小化的无偏估计。回归克里金法可用于融合多时相(例如Ikonos,QuickBird和OrbView-3)图像。使用回归克里金法进行图像融合的显着特性是光谱保留和相对简单的过程。定性评估表明,与定量检查相吻合的融合图像中没有明显的颜色失真,这表明融合图像与初始数据高度相关,并且每个像素的差异太小,无法视为重大错误。 。除了在基于小波的方法和回归克里金法之间进行图像融合的基本比较之外,与其他已公开的融合算法的一般比较还表明,回归克里金法可与其他复杂技术用于多传感器和多日期图像融合。

著录项

  • 来源
    《International journal of remote sensing》 |2010年第8期|P.1857-1876|共20页
  • 作者单位

    Warnell School of Forestry and Natural Resources, University of Georgia, Athens, GA 30602, USA Center for Applied GIScience, Department of Geography and Earth Sciences, University of North Carolina - Charlotte, 9201 University City Blvd. Charlotte, NC 28223, USA;

    rnWarnell School of Forestry and Natural Resources, University of Georgia, Athens, GA 30602, USA;

    Department of Geography, University of Georgia, Athens, GA 30602, USA;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
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