周期模式的理论MEF计算

T. Terasawa, N. Hasegawa
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引用次数: 1

摘要

采用大数值孔径透镜的当前减影投影曝光工具可以利用几种分辨率增强技术制作出小于曝光波长的精细特征。在这种亚波长光刻中,掩模的精确控制变得至关重要,因为由于接近效应导致的图像退化比投影透镜的正常减少比所期望的要大得多。掩模图样误差在晶圆处被放大,这种放大的比率称为掩模误差增强因子(MEF)。本文证明了基于傅里叶光学的MEF可以从理论上计算,并阐明了周期线图形的MEF的行为。评估了与交替相移掩模(PSM)、衰减相移掩模和二值掩模相关的mef。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Theoretical MEF calculation for periodic patterns
Current reduction projection exposure tools with a large numerical aperture lens can fabricate fine features with smaller than exposure wavelength using several resolution enhancement techniques. In such subwavelength lithography, a precise control of the mask becomes critical because a degradation of the image due to proximity effects become much larger than would be expected from the normal reduction ratio of the projection lens. The mask pattern errors are amplified at the wafer and the ratio of this amplification is called MEF (mask error enhancement factor). In this paper, we show that the MEF can be calculated theoretically based on the Fourier optics and we clarify the behavior of MEF for periodic line patterns. The MEFs related to alternate phase shift mask (PSM), attenuated PSM, and binary mask are evaluated.
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