Lee discrepancy on symmetric three-level combined designs

DOI10.1016/j.spl.2014.09.027zbMath1321.62101OpenAlexW1987011720MaRDI QIDQ2339562

A. M. Elsawah, Hong Qin

Publication date: 1 April 2015

Published in: Statistics \& Probability Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.spl.2014.09.027

zbMATH Keywords

lower boundcombined designfoldover planLee discrepancyfoldover design

Mathematics Subject Classification ID

Design of statistical experiments (62K99) Factorial statistical designs (62K15)

Related Items

Optimum mechanism for breaking the confounding effects of mixed-level designs, A note on optimal foldover four-level factorials, A closer look at de-aliasing effects using an efficient foldover technique, Effective lower bounds of wrap-around \(L_2\)-discrepancy on three-level combined designs, Constructing optimal asymmetric combined designs via Lee discrepancy, An efficient methodology for constructing optimal foldover designs in terms of mixture discrepancy, An effective approach for the optimum addition of runs to three-level uniform designs, A note on supersaturated design, Constructing optimal router bit life sequential experimental designs: New results with a case study, A new strategy for optimal foldover two-level designs, Optimum addition of information to computer experiments in view of uniformity and orthogonality, A new look on optimal foldover plans in terms of uniformity criteria, Asymmetric uniform designs based on mixture discrepancy, Mixture discrepancy on symmetric balanced designs, Mixed-level column augmented uniform designs, Generalized foldover method for high-level designs, Augmented uniform designs

Cites Work

• Unnamed Item
• A note on lower bound of centered \(L_{2}\)-discrepancy on combined designs
• Lee discrepancy on asymmetrical factorials with two- and three-levels
• Some new lower bounds to centered and wrap-round \(L_2\)-discrepancies
• Lower bounds of various discrepancies on combined designs
• Lee discrepancy and its applications in experimental designs
• A note on optimal foldover design.
• A note on the selection of optimal foldover plans for 16- and 32-run fractional factorial designs
• Optimal foldover plans for blocked \(2^{m-k}\) fractional factorial designs
• Choise of optimal initial designs in sequential experiments
• A lower bound for the centredL₂-discrepancy on combined designs under the asymmetric factorials
• A Lower Bound for the Wrap-around L₂-discrepancy on Combined Designs of Mixed Two- and Three-level Factorials