On almost D-optimal first order saturated designs and their efficiency

 
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1997 (EN)

On almost D-optimal first order saturated designs and their efficiency (EN)

Koukouvinos, C (EN)

The problem of constructing first order saturated designs that are optimal in some sense has received a great deal of attention in the literature. In experimental situations where n two-level factors are involved and n observations are taken, then the D-optimal first order saturated design is an n x n +/-1 matrix with the maximum determinant. In this paper we construct almost D-optimal first order saturated designs with n = 29 and n = 22 observations and we compute their D-efficiency. (EN)

journalArticle (EN)

Statistics & Probability (EN)
EXCESS (EN)
SUPPLEMENTARY DIFFERENCE SETS (EN)
CONSTRUCTION (EN)
HADAMARD-MATRICES (EN)
Mathematics, Applied (EN)
N=2 MOD 4 (EN)


Utilitas Mathematica (EN)

English

1997 (EN)

121 (EN)
113 (EN)
0315-3681 (EN)
ISI:000072024800009 (EN)
52 (EN)

UTIL MATH PUBL INC (EN)




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