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椭偏测量数据的逐波长克喇末-克朗尼格一致性反演

Wavelength-by-wavelength Kramers-Kronig consistent inversion of ellipsometry data.

作者信息

Gilliot Mickaël

出版信息

Appl Opt. 2019 Oct 20;58(30):8153-8159. doi: 10.1364/AO.58.008153.

Abstract

The wavelength-by-wavelength (point-by-point) inversion process consists of solving the ellipsometric equations for each wavelength of the considered spectrum regardless of the other points. It provides the refractive index (${n}$n) and extinction coefficient (${k}$k) of an unknown absorbing material inside a multilayer stack from ellipsometry measurements. A revision of the wavelength-by-wavelength ${n}/{k}$n/k extraction is presented to overcome its two main deficiencies, which are (i) multiple solution possibilities and (ii) lack of Kramers-Kronig consistency. In addition, from a given estimate of thickness value, the inversion process allows one to determine it more exactly.

摘要

逐波长(逐点)反演过程包括针对所考虑光谱的每个波长求解椭偏方程,而不考虑其他点。它通过椭偏测量提供多层堆叠结构中未知吸收材料的折射率($n$)和消光系数($k$)。本文提出了对逐波长$n/k$提取方法的改进,以克服其两个主要不足,即(i)存在多种解的可能性和(ii)缺乏克喇末 - 克朗尼格一致性。此外,从给定的厚度值估计出发,反演过程能让人更精确地确定厚度。

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