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Fraction of Design Space Plots for Split-plot Designs

机译:分割图设计的设计空间图的分数

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In industrial experiments, restrictions on the execution of the experimental runs or the existence of one or more hard-to-change factors often leads to split-plot experiments, where there are two types of experimental units and two independent randomizations. The resulting compound symmetric error structure, as well as the settings of whole-plot and subplot factors, play important roles in the performance of split-plot experiments. When the practitioner is interested in predicting the response, a response surface design for a second-order model such as a central composite design (CCD) is often used. The prediction variance of second-order designs under a split-plot error structure is often of interest. In this paper, fraction of design space (FDS) plots are adapted to split-plot designs. In addition to the global curve exploring the entire design space, sliced curves at various whole-plot levels are presented to study prediction performance for subregions in the design space. The different sizes of the constrained subregions are accounted for by the proportional size of the sliced curves. The construction and use of the FDS plots are demonstrated through two examples of the restricted CCD in split-plot schemes. We also consider the impact of the variance ratio on design performance.
机译:在工业实验中,对实验运行执行的限制或一种或多种难以改变的因素的存在通常会导致分裂图实验,其中有两种类型的实验单位和两个独立的随机化。所得的复合对称误差结构以及整个图和子图因子的设置在拆分图实验的执行中起着重要作用。当从业者对预测响应感兴趣时,通常使用诸如中央复合设计(CCD)之类的二阶模型的响应表面设计。在分割图误差结构下的二阶设计的预测方差通常是令人感兴趣的。在本文中,设计空间(FDS)图的一部分适用于分割图设计。除了探索整个设计空间的全局曲线外,还提供了各种整图级别的切片曲线,以研究设计空间中子区域的预测性能。约束子区域的不同大小由切片曲线的比例大小来说明。 FDS图的构建和使用通过分割图方案中受限CCD的两个示例进行了演示。我们还考虑了方差比对设计性能的影响。

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