基于多光谱波段的目标亚像素定位

Mridul Gupta, Sriram Baireddy, J. Chan, Mitchell Krouss, G. Furlich, Paul Martens, Moses W. Chan, M. Comer, E. Delp
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引用次数: 1

摘要

大多数卫星图像具有足够的空间分辨率和信噪比(SNR),用于检测和定位常见的大型物体,如建筑物、道路或桥梁,因为这些物体由许多具有相对高信噪比的像素描述。在其他应用中,人们希望能够定位单个对象或紧密间隔对象(cso)的位置,这些对象仅由具有低信噪比的几个像素(或小于一个像素)描述。在本文中,我们描述了一种利用来自多个光谱波段的图像来提高亚像素定位精度的方法。我们假设像素的灰度由传感系统的点扩展函数确定的扩展矩阵来描述。我们还假设我们知道被观测物体或物体在每个光谱帧的共空间注册二维邻域中的大致位置。在我们的实验中,我们有两个光谱带。我们描述了一种利用非线性优化和两个光谱波段的信息以亚像素精度估计物体或物体振幅和空间位置的方法。我们表明,与现有方法相比,我们提出的方法实现了更高的亚像素分辨率。在中等信噪比(10 dB)下,我们可以以0.08像素的误差定位单个目标,以0.11像素的误差定位相隔0.7像素的两个目标。我们导出了Cramer-Rao下界,并将所提估计量的方差与该下界进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Sub-Pixel Localization of Objects Using Multiple Spectral Bands
Most satellite images have adequate spatial resolution and signal-to-noise ratio (SNR) for the detection and localization of common large objects, such as buildings, roads, or bridges in that these objects are described by many pixels that have relatively high SNR. In other applications one wants to be able to localize the position of a single object or closely-spaced objects (CSOs) that are described by only a few pixels (or less than one pixel) with low SNR. In this paper, we describe a method that uses images from multiple spectral bands to increase the accuracy of sub-pixel localization. We assume that the gray level of a pixel is described by a spreading matrix determined by the point spread function of the sensing system. We also assume that we know the approximate location of the observed object or objects in a co-spatially registered 2D neighborhood of each spectral frame. For our experiments we have two spectral bands. We describe a method to estimate the object or objects amplitudes and spatial locations with sub-pixel accuracy using non-linear optimization and information from two spectral bands. We show that our proposed method achieves a higher sub-pixel resolution compared to existing approaches. At a medium SNR (10 dB), we can localize a single object with an error of 0.08 pixels and localize two objects that are separated by 0.7 pixels with an error of 0.11 pixels. We derive the Cramer-Rao Lower Bound and compare the proposed estimator's variance with this bound.
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