Optimal blocked orthogonal arrays

DOI10.1016/j.jspi.2013.08.016zbMath1279.62156OpenAlexW2013090822MaRDI QIDQ393548

Chang-Yun Lin

Publication date: 23 January 2014

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jspi.2013.08.016

zbMATH Keywords

aliasingconfoundingcount functionsindicator functionsminimum aberration

Mathematics Subject Classification ID

Orthogonal arrays, Latin squares, Room squares (05B15) Statistical block designs (62K10)

Related Items (6)

A UNIFIED FRAMEWORK FOR MINIMUM ABERRATION ⋮ Optimality of pairwise blocked definitive screening designs ⋮ Direct construction of three-level designs with less β-aberration ⋮ Wordlength enumerator for fractional factorial designs ⋮ Optimal two-level regular fractional factorial split-plot designs when the effects of subplot factors are more important ⋮ Construction and selection of the optimal balanced blocked definitive screening design

Cites Work

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• Indicator function and its application in two-level factorial designs
• Classification of two-level factorial fractions
• Minimum \(G_2\)-aberration for nonregular fractional factorial designs
• Theory of optimal blocking of \(2^{n-m}\) designs
• Geometric isomorphism and minimum aberration for factorial designs with quantitative factors
• Theory of J-characteristics for fractional factorial designs and projection justification of minimum G2-aberration
• A Note on the Definition of Resolution for Blocked 2 k-p Designs
• Optimal Blocking Schemes for 2 n and 2 n-p Designs
• Fractional Resolution and Minimum Aberration in Blocked 2 n-k Designs
• Isomorphism examination based on the count vector

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