CD-SEM algorithm optimization for line roughness metrology (Conference Presentation)

计量学 蒙特卡罗方法 薄脆饼 生产线后端 激光线宽 反向 临界尺寸 计算机科学 GSM演进的增强数据速率 材料科学 电子工程 表面粗糙度 光学 表面光洁度 计算物理学 算法 物理 数学 纳米技术 几何学 工程类 统计 人工智能 复合材料 激光器 量子力学 图层(电子)
作者
Chris A. Mack,Benjamin Bunday
标识
DOI:10.1117/12.2297426
摘要

Line-edge roughness (LER) and linewidth roughness (LWR) in semiconductor processing are best characterized by the roughness power spectral density (PSD), or similar measures of roughness frequency and correlation. The PSD is generally thought to be described well by three parameters: standard deviation, correlation length, and PSD(0), the extrapolated zero frequency PSD. The next step toward enabling these metrics for pertinent industrial use is to understand how real metrology errors interact with these metrics and what should be optimized on the critical dimension scanning electron microscopy (CD-SEM) to improve error budgets. In this work, both images from multiple models of commercially-available CD-SEMs and from JMONSEL simulation of modeled roughened lines are used to better understand how various SEM algorithm choices, parameters, beam size/shape, and pixel size/scanning scheme influence SEM line edge uncertainty. Furthermore, how these errors interact with the above-listed PSD metrics will be explored, imparting knowledge for optimizing LER PSD measurement with minimized error. The Analytical Linescan Model (ALM) is a physics-based semi-empirical expression that predicts a SEM linescan given a specified wafer geometry. It can be calibrated to rigorous Monte Carlo simulations. Unlike Monte Carlo simulations, however, the analytical form of the ALM makes computational times very small. Inverting the ALM to produce an inverse linescan model allows wafer geometries to be estimated based on experimental linescan measurements. Thus, an inverse linescan model can be used as an edge detection algorithm for dimensional measurement directly from CD-SEM generated images. Here, an inverse linescan model will be tested as a potential CD, LER, and LWR measurement algorithm and compared to other conventional measurement algorithms.

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