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首页> 外文期刊>Journal of Applied Physics >Parametric sensitivity analysis as an essential ingredient of spectroscopic ellipsometry data modeling: An application of the Morris screening method
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Parametric sensitivity analysis as an essential ingredient of spectroscopic ellipsometry data modeling: An application of the Morris screening method

机译:参数敏感性分析作为光谱椭圆形测量数据建模的基本成分:Morris筛选方法的应用

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摘要

YParametric sensitivity analysis (SA) is an essential tool in optical data analysis aiming to quantify the relative importance of optical model parameters and identify those with a low influence which should remain fixed during analysis in order to simplify a model. Typically, such sensitivity studies are performed using a local sensitivity analysis, also referred to as "one-at-a-time" analysis, which estimates parameter sensitivity by evaluating the changes in model output while perturbing one parameter at a time and holding all other parameters fixed. All the pitfalls of the local sensitivity approach are quite obvious and well known; however, local SA is still prevailing in the area of data analysis for spectroscopic ellipsometry. In this study, we discuss applications of a global qualitative analysis introduced by Morris in 1991 which determines an overall significance for each model parameter and describes its nonlinear effect on model's output and/or interactions with other parameters. The Morris method allows effective separation of the model parameters into different groups such as parameters with negligible effects, parameters with large linear effects without interactions, and parameters with large nonlinear and/or interaction effects. Here, we carried out the Morris sensitivity analysis to reveal the model parameter significance ranking in a test case of the B-spline model for titanium nitride (TiN). Such a screening approach can be considered as a practical tool for the initial global SA strategy prior to true "all-at-a-time" global sensitivity analysis. Published under license by AIP Publishing.
机译:YParametric敏感性分析(SA)是光学数据分析中的重要工具,其旨在量化光学模型参数的相对重要性,并识别应在分析期间保持固定的低影响力的那些,以便简化模型。通常,使用局部灵敏度分析进行这种敏感性研究,也称为“一次性”分析,这通过评估模型输出的变化一次估计一个参数一次并握住所有其他参数来估计参数灵敏度参数固定。局部敏感性方法的所有陷阱都很明显和众所周知;然而,局部SA仍然在光谱椭圆形测定法的数据分析领域普遍存在。在这项研究中,我们讨论了1991年莫里斯引入的全局定性分析的应用,该分析在1991年确定了每个模型参数的总体意义,并描述了其对模型的输出和/或与其他参数交互的非线性影响。莫里斯方法允许将模型参数与不同效应的参数等参数进行有效地分离,例如具有较大的线性效应的参数,而没有相互作用的参数,以及具有大非线性和/或交互效果的参数。在这里,我们进行了莫里斯敏感性分析,以揭示在氮化钛(锡)的B样条模型的测试用例中的模型参数意义。在真正的“全场时间”全局敏感性分析之前,可以将这种筛选方法视为初始全球SA策略的实用工具。通过AIP发布在许可证下发布。

著录项

  • 来源
    《Journal of Applied Physics》 |2019年第18期|184901.1-184901.10|共10页
  • 作者

    Likhachev D. V.;

  • 作者单位

    GLOBALFOUNDRIES Dresden Module One LLC & Co KG Wilschdorfer Landstr 101 D-01109 Dresden Germany;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
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