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Regularized kernel-based BRDF model inversion method for ill-posed land surface parameter retrieval

机译:基于正则核的BRDF模型反演方法在不适定地表参数检索中的应用

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In this paper, we consider the direct solution of the kernel-based bidirectional reflectance distribution function (BRDF) models for the retrieval of land surface albedos. This is an ill-posed problem due to nonuniqueness of the solution and the instability induced by erroroise and small singular values of the linearized system or the linear BRDF model. A robust inversion algorithm is critical for the BRDF/albedo retrieval from the limited number of satellite observations. We propose a promising algorithm for resolving this kind of ill-posed problem encountered in BRDF model inversion using remote sensing data. New techniques for robust estimation of BRDF model parameters are needed to cope with the scarcity of the number of observations. We are reminded by Cornelius Lanczos' dictum: "Lack of information cannot be remedied by mathematical trickery." Thus identifying a priori information or appropriate constraints, and the embedding of the information or constraints into the regularization algorithm, are pivotal elements of a retrieval algorithm. We develop a regularization method, which is called the numerically truncated singular value decomposition (NTSVD). The method is based on the spectrum of the linear driven kernel, and the a priori information/constraint is based on the minimization of the l(2) norm of the parameters vector. The regularization algorithm is tested using field data as well as satellite data. Numerical experiments with a subset of measurements for each site demonstrate the robustness of the algorithm. (c) 2007 Elsevier Inc. All rights reserved.
机译:在本文中,我们考虑了基于核的双向反射率分布函数(BRDF)模型的直接解决方案来获取地面反照率。由于解的唯一性以及线性化系统或线性BRDF模型的误差/噪声和小的奇异值引起的不稳定性,这是一个不适定的问题。鲁棒的反演算法对于从有限数量的卫星观测中进行BRDF /反照率检索至关重要。我们提出了一种有前途的算法,用于解决使用遥感数据进行的BRDF模型反演中遇到的这种不适定问题。需要新的技术来稳健估计BRDF模型参数,以应对观测数量的短缺。科尼利厄斯·兰佐斯(Cornelius Lanczos)的格言提醒我们:“信息的缺乏不能通过数学上的欺骗来弥补。”因此,识别先验信息或适当的约束以及将信息或约束嵌入到正则化算法中是检索算法的关键要素。我们开发了一种正则化方法,称为数字截断奇异值分解(NTSVD)。该方法基于线性驱动核的频谱,并且先验信息/约束基于参数矢量的l(2)范数的最小化。使用场数据和卫星数据测试正则化算法。每个站点的测量子集的数值实验证明了该算法的鲁棒性。 (c)2007 Elsevier Inc.保留所有权利。

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