An effective approach for the optimum addition of runs to three-level uniform designs

DOI10.1016/j.jkss.2016.05.003zbMath1351.62147OpenAlexW2403180467MaRDI QIDQ334844

A. M. Elsawah, Hong Qin

Publication date: 1 November 2016

Published in: Journal of the Korean Statistical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jkss.2016.05.003

zbMATH Keywords

uniform designbalanced designextended designnearly balanced designoptimal extended design

Mathematics Subject Classification ID

Optimal statistical designs (62K05) Factorial statistical designs (62K15)

Related Items (9)

A closer look at de-aliasing effects using an efficient foldover technique ⋮ Novel techniques for performing successful follow-up experiments based on prior information from initial-stage experiments ⋮ Optimum addition of information to computer experiments in view of uniformity and orthogonality ⋮ A new non-iterative deterministic algorithm for constructing asymptotically orthogonal maximin distance Latin hypercube designs ⋮ Lower bounds of the average mixture discrepancy for row augmented designs with mixed four- and five-level ⋮ A novel technique for constructing nonregular nine-level designs: adjusted multiple tripling technique ⋮ An adjusted gray map technique for constructing large four-level uniform designs ⋮ An appealing technique for designing optimal large experiments with three-level factors ⋮ Multiple doubling: a simple effective construction technique for optimal two-level experimental designs

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• New lower bound for centered \(L_2\)-discrepancy of four-level \(U\)-type designs
• Mixture discrepancy on symmetric balanced designs
• Majorization framework for balanced lattice designs
• A new strategy for optimal foldover two-level designs
• Lee discrepancy and its applications in experimental designs
• Batch sequential designs for computer experiments
• Lee discrepancy on symmetric three-level combined designs
• Lower bound of centered \(L_2\)-discrepancy for mixed two and three levels \(U\)-type designs
• Optimum mechanism for breaking the confounding effects of mixed-level designs
• An efficient methodology for constructing optimal foldover designs in terms of mixture discrepancy
• A new look on optimal foldover plans in terms of uniformity criteria
• A generalized discrepancy and quadrature error bound
• Sequential Design for Microarray Experiments

This page was built for publication: An effective approach for the optimum addition of runs to three-level uniform designs