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Computer Simulation of Diffraction Focusing in Proximity Lithography

机译:电脑仿真衍射聚焦在邻近光刻中

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During a photoresist exposing through a photomask with actinic radiation via a micro gap, the resulting spatial intensity distribution is accompanied by diffraction. At the same time, there is a phenomenon of diffraction focusing, when the resulting image has the appearance of a sharp peak. This can facilitate the increase of the microlithography process resolution by the reducing the size of the image formed in the photoresist as compared to the window on the photomask. To increase the phenomenon efficiency, it is necessary to assess how acting factors influence the resulting profile of the intensity distribution and obtain quantitative estimation of such correlations. Based on the Kirchhoff-Fresnel diffraction scalar theory, we obtained estimated intensity distributions depending on key acting factors which are the photomask window width, gap-size and radiation wavelength. Analysis of the obtained dependences showed that they follow the law of similarity that connects these factors, which allowed to reduce considerably the calculation complexity. Introducing the dimensionless values of the coordinates and the window width, we obtained the intensity distributions of the same shape both for exposure to ultraviolet radiation as well as X-ray, whose wavelength is 1000 times shorter. As a quantitative parameter characterizing the interrelation of active factors, the Fresnel number was chosen. The combination of intensity distributions modeling and graphical results visualization, performed in Matlab, allowed to determine the intensity distributions most promising for the diffraction focusing realization. It is shown that such distributions are characterized by Fresnel numbers in the range of 0.5-0.6.
机译:在通过微间隙曝光具有光化辐射的光掩模的光致抗蚀剂期间,所得到的空间强度分布伴随着衍射。同时,当所得到的图像具有尖峰的外观时,存在衍射聚焦的现象。这可以有助于通过在光掩模上的窗口相比,通过减小在光致抗蚀剂中形成的图像的尺寸来促进微光线过程分辨率。为了提高现象效率,有必要评估作用因素如何影响强度分布的所得轮廓,并获得这种相关性的定量估计。基于Kirchhoff-Fresnel衍射标量理论,根据作为光掩模窗宽,间隙尺寸和辐射波长的关键代理因子,我们获得了估计的强度分布。对获得的依赖性的分析表明,它们遵循连接这些因素的相似度,使得允许大大降低计算复杂性。引入坐标和窗口宽度的无量纲值,我们获得了相同形状的强度分布,用于暴露于紫外线辐射以及X射线,其波长为1000倍。作为表征有源因子相互关联的定量参数,选择菲涅耳数。在MATLAB中执行的强度分布建模和图形结果的组合允许确定最有希望的强度分布对衍射聚焦实现。结果表明,这种分布的特征在于0.5-0.6的菲涅耳数。

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