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Domain of validity of the equation for total integrated scatter (TIS)

机译:总积分散射(TIS)方程的有效性范围

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摘要

The analytical expression for total integrated scatter (defined as diffuse reflectance divided by total reflectance) has been around for almost six decadesiTIS/i = 1 - expstrong[/strong-(4π cosθisubi/sub/i σ/λ)sup2/supstrong]/strong.Most surface scatter analysts now realize that the expression is ambiguous unless spatial frequency band-limits are specified for the rms roughness, σ, in the expression. However, there still exists uncertainty about the domain of validity of the expression with regard to both surface characteristics and incident angle. In this paper we will quantitatively illustrate this domain of validity for both Gaussian and fractal one-dimensional surfaces as determined by the rigorous integral equation method (method of moments) of electromagnetic theory. Two dimensional error maps will be used to illustrate the domain of validity as a function of surface characteristics and incident angle. Graphical illustrations comparing the TIS predictions of several approximate surface scatter theories will also be presented.© (2012) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
机译:总积分散射(定义为漫反射率除以总反射率)的解析表达式已经存在了将近六十年的时间: TIS = 1-exp [-(4&cos; theta; i σ /λ) 2 ] 。大多数表面散射分析人员现在意识到,除非该表达式不明确,否则在表达式中为均方根粗糙度σ指定了空间频带限制。然而,关于表面特性和入射角,关于表达式的有效性范围仍然存在不确定性。在本文中,我们将定量地说明通过电磁理论的严格积分方程方法(矩方法)确定的高斯和分形一维表面的有效性范围。二维误差图将用于说明作为表面特征和入射角的函数的有效性范围。还将提供比较几种近似表面散射理论的TIS预测的图形插图。©(2012)COPYRIGHT光电仪器工程师协会(SPIE)。摘要的下载仅允许个人使用。

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