More precise tables of Srivastava-Chopra balanced optimal \(2^ m\) fractional factorial designs of resolution V, m\(\leq 6\)

DOI10.1016/0378-3758(86)90125-4zbMath0586.62122OpenAlexW1997346069MaRDI QIDQ1071449

Teruhiro Shirakura, Ryuei Nishii

Publication date: 1986

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

Full work available at URL: https://doi.org/10.1016/0378-3758(86)90125-4

zbMATH Keywords

A-optimalitybalanced arrayfractional factorial designs of resolution Vtrace-optimal

Mathematics Subject Classification ID

Optimal statistical designs (62K05) Factorial statistical designs (62K15) Statistical tables (62Q05)

Related Items (8)

On the characteristic polynomial of the information matrix of balanced fractional \(s^ m\) factorial designs for resolution \(V_{p,q}\) ⋮ Weighted A-optimality for fractional \(2^m\) factorial designs of resolution \(V\) ⋮ A-optimal partially balanced fractional \(2^{m_ 1+m_ 2}\) factorial designs of resolution V, with \(4\leq m_ 1+m_ 2\leq 6\) ⋮ Analysis of variance of balanced fractional 2ⁿfactorial designs of resolution 2l+1 ⋮ Statistical properties of Rechtschaffner designs ⋮ Fractional factorial designs of two and three levels ⋮ Robustness of balanced fractional \(2^ m\) factorial designs derived from simple arrays ⋮ More precise tables of optimal balanced \(2^ m\) fractional factorial designs of Srivastava and Chopra, 7\(\leq m\leq 10\)

Cites Work

• Some general existence conditions for balanced arrays of strength \(t\) and 2 symbols
• Balanced Optimal 2 m Fractional Factorial Designs of Resolution V, m <= 6
• Unnamed Item

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