Minimum G2-aberration properties of two-level foldover designs

Neil A. Butler

Statistics & Probability Letters, 2004, vol. 67, issue 2, 121-132

Abstract: This paper provides theoretical results on the construction of two-level fractional factorial designs with minimum G2-aberration. Attention focuses on foldover designs which are shown to have minimum G2-aberration across the whole class of orthogonal designs for n=24 runs and any m[less-than-or-equals, slant]n/2 factors. Minimum G2-aberration foldover designs are also provided for n=32, 48 and 64 runs.

Keywords: Even; design; Hadamard; matrix; Generalised; minimum; aberration; Nonregular; design; Regular; design; Resolution; T-elements (search for similar items in EconPapers)
Date: 2004
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Citations: View citations in EconPapers (6)

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