Application of rules-based corrections for wafer scale nanoimprint processes and evaluation of predictive models

H. Teyssèdre, P. Quéméré, J. Chartoire, F. Delachat, F. Boudaa, L. Perraud, M. May
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Abstract

In this paper the bias table models for the wafer scale SmartNIL™ technology are addressed and validated using complete Scanning Electron Microscopy (SEM) characterizations and polynomial interpolation functions. Like the other nanoimprint lithography (NIL) technics, this replication technology is known to induce Critical Dimension (CD) variations between the master and the imprint, due to polymer shrinkage, soft stamp deformation or thermal expansion. The bias between the former and final object follows peculiar rules which are specific to this process. To emphasis these singularities, Critical Dimension (CD) uniformity analyses were analyzed onto 200 mm wafers imprinted with the HERCULES® NIL equipment platform. Dedicated masters were manufactured to capture the process signatures: horizontal and vertical line arrays, local densities ranging from 0.1 to 0.9 and minimum CD of 250 nm. The silicon masters were manufactured with 248 optical lithography and dry etching and treated with an anti-sticking layer from Arkema. CD measurements were made for the master and the replicates on 48 well selected features to build interpolations. The bias table, modelled by polynomial functions with a degree of 5 for the density and a degree of 3 for the CD, are compared between horizontal and vertical features, and between the center and the edge of the wafers. Finally the focus is made on the validation of the interpolations by comparing the computed bias and the experimental data.
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基于规则的修正在晶圆尺度纳米压印工艺中的应用及预测模型的评估
在本文中,使用完整的扫描电子显微镜(SEM)表征和多项式插值函数对晶圆级SmartNIL™技术的偏差表模型进行了处理和验证。与其他纳米压印(NIL)技术一样,由于聚合物收缩、软压印变形或热膨胀,这种复制技术已知会引起母版和压印之间的临界尺寸(CD)变化。前客体和最终客体之间的偏差遵循着这一过程所特有的特殊规则。为了强调这些奇异性,我们对使用HERCULES®NIL设备平台印制的200毫米晶圆进行了关键尺寸(CD)均匀性分析。专门制造的主控板用于捕获工艺特征:水平和垂直线阵列,局部密度范围为0.1至0.9,最小CD为250 nm。硅母片采用248光学光刻和干蚀刻工艺制造,并采用阿科玛的防粘层处理。CD测量对主和48个精心选择的特征进行复制,以建立插值。偏置表由密度为5度、CD为3度的多项式函数建模,比较了水平和垂直特征以及晶圆中心和边缘之间的偏置表。最后,通过比较计算偏差和实验数据,重点验证了插值的有效性。
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