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Robustness of Recovery in Locating Array-Based Screening Experiments

机译:在基于阵列的筛选实验中恢复的稳健性

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Locating arrays (LAs) are experimental designs for screening interactions in engineered systems. LAs are often highly unbalanced, requiring advanced techniques to recover the terms that significantly influence system performance. While perfect recovery is achieved in the absence of noise, real systems are noisy. Therefore, in this paper, we study the robustness of recovery in the presence of noise. Using known models to generate synthetic data, we investigate recovery accuracy as a function of noise. Separation is introduced into LAs to allow more coverage for each t-way interaction; when separation is higher, recovery in noisy scenarios should improve. We find that locating arrays are able to recover the influential terms even with high levels of noise and that separation appears to improve recovery. Under the pessimistic assumption that noise depends on the range of responses, it is no surprise that terms with small coefficients become indistinguishable from noise.
机译:定位阵列(LA)是用于筛选工程系统中相互作用的实验设计。 LA通常高度不平衡,需要先进的技术来恢复对系统性能有重大影响的术语。虽然在没有噪声的情况下可以实现完美的恢复,但实际的系统却嘈杂。因此,在本文中,我们研究了存在噪声时恢复的鲁棒性。使用已知的模型来生成综合数据,我们研究了作为噪声函数的恢复精度。分离被引入到洛杉矶,以允许每个t双向交互的更多覆盖;当分离度更高时,在嘈杂场景中的恢复应该会得到改善。我们发现定位数组即使在噪声水平很高的情况下也能够恢复有影响力的项,并且分离似乎可以提高恢复率。在噪声取决于响应范围的悲观假设下,具有小系数的项与噪声无法区分也就不足为奇了。

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