基于正交阵列和确定性筛选设计的复合设计

Composite Designs Based on Orthogonal Arrays and Definitive Screening Designs

Journal of the American Statistical Association · 2016
被引 32
ABS 4

中文导读

研究了两类新复合设计,由两水平因子设计和三水平正交阵列或确定性筛选设计构成,推导了估计二阶模型参数的效率界限,构造的新设计比中心复合设计更高效。

Abstract

Central composite designs are widely used in practice for factor screening and building response surface models. We study two classes of new composite designs. The first class consists of a two-level factorial design and a three-level orthogonal array; the second consists of a two-level factorial and a three-level definitive screening design. We derive bounds of their efficiencies for estimating all and part of the parameters in a second-order model and obtain some general theoretical results. New composite designs are constructed. They are more efficient than central composite designs and other existing designs. Supplementary materials are available online.

实验设计响应曲面方法因子筛选统计优化