基于激光雷达高程测量的GNSS-R精细尺度部分相干模型

Bowen Ren, Jiyue Zhu, A. Bringer, L. Tsang, J. Johnson
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引用次数: 1

摘要

在GNSS-R(全球导航卫星系统反射测量)陆地应用中,双基地散射发生在镜面方向附近,散射波可以包括相干和非相干分量。要预测GNSS-R镜面散射,需要对地表粗糙度进行描述。在这里,我们考虑三种不同长度尺度上的粗糙度:微波粗糙度f1(x, y),相关长度为~ 10厘米,基于数字高程模型(DEM)数据的粗尺度30米平面地形f3(x,y),以及这两个长度尺度之间的细尺度地形f2(x,y)。细尺度地形代表了散射波从相干到部分相干再到非相干过渡的长度尺度。在本文中,我们利用最近机载激光雷达测量的陆地表面高度来研究f2(x, y)。利用f = f1+ f2+ f3,应用精细尺度部分相干FPCN和FPCP模型预测了近30m表面镜面方向的双稳态散射系数。这里的“细尺度”是指包括f2(x, y)的细尺度地形。该模型在大范围内采用复杂电场求和和蒙特卡罗模拟。对于不重叠的大面积区域,我们使用辐射传递理论中的强度求和。我们考虑了一个精细尺度的部分相干数值模型(FPCN),该模型使用2厘米离散化将数值积分应用于基尔霍夫积分。精细尺度部分相干补丁模型(FPCP)采用平面大小为fL的补丁,其中L小于f2的相关长度。数值算例表明,FPCN和FPCP的计算结果吻合较好。并与有无微波粗糙度衰减因子的几何光学模型(GO)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。
Fine Scale Partial Coherent Model Based on lidar Elevation Measurements for GNSS-R Applications
In GNSS-R (Global Navigation Satellite System Reflectometry) land applications, bistatic scattering occurs in the vicinity of the specular direction, and the scattered waves can include both coherent and incoherent components. A description of land surfaces roughness is required to predict GNSS-R specular scattering. Here we consider roughness on three distinct length scales: a microwave roughness f1(x, y) with correlation lengths of ~ 10 centimeters, a coarse scale 30-meter planar topography f3(x,y) based on digital elevation model (DEM) data, and a fine scale topography f2(X,y) between these two length scales. The fine scale topography represents the length scales in which scattered waves can transition from coherence to partial coherence to incoherence. In this paper, we investigate f2(x, y) using recent airborne lidar measurements of land surface heights. Using f = f1+ f2+ f3, fine scale partial coherent FPCN and FPCP models are applied to predict bistatic scattering coefficients near the specular direction for 30m surface area. Here “fine scale” means the fine scale topography of f2(x, y) is included. The model uses complex electric field summation and Monte Carlo simulations within a large area. For non-overlapping large areas, we use intensity summations as in radiative transfer theory. We consider a fine scale partial coherent numerical model (FPCN) that applies numerical integration to the Kirchhoff integral using 2 cm discretization. The fine scale partial coherent patch model (FPCP) uses planar patches o fL size, where L is less than the correlation length of f2. Numerical illustrations show that the results of the FPCN and FPCP are in good agreement with each other. Comparisons are also made with geometric optics model (GO) with and without the attenuation factor of microwave roughness.
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