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Using a Two-Stage Minimum Aberration Criterion to Select Optimal Two-Level Fractional Factorial Designs

 

W. Ke, C. Ren, and H. Lu (2007). Using a Two-Stage Minimum Aberration Criterion to Select Optimal Two-Level Fractional Factorial Designs. Journal of Statistical Research, Vol. 41, No. 1, pp.  81-101.

 

Abstract

In selecting 2^{m-p} designs when some of the two-factor interactions are important, the key issues are to permit estimation of the main effects and important twofactor interactions in a postulated model and to minimize the bias caused by the other effects not included in the model. If the main effects need more protection than the important two-factor interactions, we should first minimize the bias of the main effects, and then minimize the bias of the important two-factor interactions. In this paper, a two-stage minimum aberration criterion is proposed to minimize the bias of the main effects and that of the important two-factor interactions sequentially. Searching for the best designs according to this criterion is discussed and some results for designs of 16 and 32 runs are presented.

 

Download Fulltext (v41n1p81.pdf)

 

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