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Spatial variation decomposition via sparse regression

机译:稀疏回归的空间变异分解

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摘要

In this paper, we briefly discuss the recent development of a novel sparse regression technique that aims to accurately decompose process variation into two different components: (1) spatially correlated variation, and (2) uncorrelated random variation. Such variation decomposition is important to identify systematic variation patterns at wafer and/or chip level for process modeling, control and diagnosis. We demonstrate that the spatially correlated variation can be accurately represented by the linear combination of a small number of “templates”. Based upon this observation, an efficient algorithm is developed to accurately separate spatially correlated variation from uncorrelated random variation. Several examples based on silicon measurement data demonstrate that the aforementioned sparse regression technique can capture systematic variation patterns with high accuracy.
机译:在本文中,我们简要讨论了一种新颖的稀疏回归技术的最新发展,该技术旨在将过程变化准确地分解为两个不同的分量:(1)空间相关的变化和(2)不相关的随机变化。这种变化分解对于识别晶片和/或芯片级的系统变化模式对于过程建模,控制和诊断很重要。我们证明,空间相关的变化可以由少量“模板”的线性组合准确地表示。基于此观察结果,开发了一种有效的算法,可将空间相关的变化与不相关的随机变化准确地分开。基于硅测量数据的几个示例表明,上述稀疏回归技术可以高精度捕获系统的变化模式。

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