Diffraction Grating Groove Metrology Using AFM & STM

L. Goray
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Abstract

AFM & STM metrology has been around for a long time, and especially intense since it has been awarded by the Nobel Prize in Physics in 1986. Since then, many AFM & STM groove profile measurements on surface relief diffraction gratings have been presented. However, a wide review of the results of the use of AFM & STM methods for groove metrology of various surface relief gratings has not really been undertaken. The following problems are discussed in this chapter: the cantilever tip deconvolution, geometry, and radius; groove shapes and abrupt groove slopes; roughness; PSD functions; etc. Also, the author demonstrates comparisons with other widely-used metrology techniques and examples of AFM & STM data of bulk, coated, and multilayer-coated ruled, or holographic, or lithographic gratings having realistic groove profiles. These gratings were chosen because high quality efficiency data exists, in particular, for space gratings or/and X-ray gratings characterized by synchrotron radiation sources; and their groove profiles, together with random nanoroughness, were measured by AFM or STM to be included in rigorous efficiency and scattered light intensity calculus. In the present chapter, both the earlier published results and the recent, non-published yet results are described and discussed.
用AFM和STM测量衍射光栅槽
AFM & STM计量学已经存在了很长时间,特别是在1986年获得诺贝尔物理学奖之后。从那时起,许多AFM和STM在表面浮雕衍射光栅上的凹槽轮廓测量已经被提出。然而,对使用AFM和STM方法进行各种表面浮雕光栅槽测量的结果的广泛审查尚未真正进行。本章讨论了以下问题:悬臂梁尖端的反褶积、几何形状和半径;沟槽形状和陡坡;粗糙度;PSD函数;等。此外,作者还演示了与其他广泛使用的计量技术和AFM & STM数据的比较,以及具有真实槽型的大块,涂层和多层涂层直纹,或全息或光刻光栅的例子。选择这些光栅是因为存在高质量的效率数据,特别是空间光栅或/和以同步辐射为特征的x射线光栅;采用原子力显微镜(AFM)或晶片显微镜(STM)测量其凹槽轮廓和随机纳米粗糙度,并将其纳入严格的效率和散射光强度计算中。在本章中,对早期发表的结果和最近未发表的结果进行了描述和讨论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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