Adjacency effects for two Lambertian half-spaces

机译：两个朗伯半空间的邻接效应

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The classical problem of one dimensional adjacency effects (so called coastal problem) is shown to be amenable to closed form error analysis when ID adjacency correction schemes are used. In particular the error made when surface reflectance is retrieved using an infinite target (Lambertian) assumption is given in closed form. This allows deductions for the behavior of the error as a function of wavelength and optical thickness. Typical lengthscales of the adjacency effects are deduced and the range and magnitude of the error are also given in closed form.

机译：当使用ID邻接校正方案时，一维邻接效应的经典问题（所谓的沿海问题）被证明适合封闭形式的误差分析。尤其是以封闭形式给出使用无限大目标（朗伯）假设获取表面反射率时所产生的误差。这允许根据波长和光学厚度推论误差的行为。推导了邻接效应的典型长度尺度，并且误差的范围和大小也以封闭形式给出。

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来源
《Remote Sensing of Clouds and the Atmosphere XII; Proceedings of SPIE-The International Society for Optical Engineering; vol.6745》|2007年|P.35.1-35.12|共12页
会议地点 Florence(IT)
作者
Alain Sei;
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作者单位

Northrop Grumman Space Technology One Space Park, Redondo Beach, CA 90278;

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原文格式 PDF
正文语种 eng
中图分类大气遥感;
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4. Adjacency effects for two Lambertian half-spaces [C] . Alain Sei Conference on Remote Sensing of Clouds and the Atmosphere . 2007

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Adjacency effects for two Lambertian half-spaces

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