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High-accuracy alignment based on subspace decomposition

机译:基于子空间分解的高精度对准

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Abstract: One of the most crucial emerging challenges in Lithography is achieving rapid and accurate alignment under a wide variety of conditions brought about by different overlying films occluding the marks. The problem is exacerbated by planarizing processes such as Chemical Mechanical Polishing (CMP) and asymmetric processes such as metal deposition and photoresist coating. These processes give rise to displacement of the perceived position of the alignment mark. Thus, any effective algorithm must be based on the history of such displacements. A new approach based on subspace decomposition of the alignment signals is described. The method only applies to imaging and/or scanning based alignment signals. The main assumption is that the process-induced asymmetries are small enough such that only linear effects need to be considered. We first find the subspace of alignment signals using a set of alignment signals with pre-known positions. The positions of the new signals are measured based on the fact that, if shifted correctly, they will lie in the same subspace as the previous signals. Current alignment algorithms assume symmetric alignment signals. Since this method exploits the structure of the signals, it results in more accurate measurement of the position than the current algorithms. Simulation results show that the alignment error is about an order of magnitude smaller than that achieved with conventional Maximum Likelihood or phase-fitting approaches. The computational complexity also increases linearly with the dimension of the subspace and is linearly proportional to signal bandwidth. !4
机译:摘要:光刻技术中最关键的新兴挑战之一是在各种条件下实现快速,准确的对准,这些条件是由覆盖在上面的各种遮盖膜造成的。该问题由于诸如化学机械抛光(CMP)的平坦化工艺以及诸如金属沉积和光致抗蚀剂涂覆的不对称工艺而加剧。这些过程引起对准标记的感知位置的位移。因此,任何有效的算法都必须基于这种位移的历史。描述了一种基于对准信号的子空间分解的新方法。该方法仅适用于基于成像和/或扫描的对准信号。主要假设是过程引起的不对称性足够小,因此仅需考虑线性效应。我们首先使用一组具有已知位置的对齐信号找到对齐信号的子空间。基于以下事实来测量新信号的位置:如果正确移位,它们将位于与先前信号相同的子空间中。当前的对准算法假定对称对准信号。由于此方法利用信号的结构,因此与当前算法相比,它可以更精确地测量位置。仿真结果表明,对准误差比传统的最大似然法或相位拟合方法要小一个数量级。计算复杂度也随着子空间的尺寸线性增加,并且与信号带宽线性成比例。 !4

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