New lower bound for centered \(L_2\)-discrepancy of four-level \(U\)-type designs

From MaRDI portal
Publication:395966

DOI10.1016/J.SPL.2014.06.008zbMath1433.62229OpenAlexW2068912035MaRDI QIDQ395966

A. M. Elsawah, Hong Qin

Publication date: 8 August 2014

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

Full work available at URL: https://doi.org/10.1016/j.spl.2014.06.008




Related Items (19)

Optimum mechanism for breaking the confounding effects of mixed-level designsA note on optimal foldover four-level factorialsA catalog of optimal foldover plans for constructing U-uniform minimum aberration four-level combined designsA closer look at de-aliasing effects using an efficient foldover techniqueEffective lower bounds of wrap-around \(L_2\)-discrepancy on three-level combined designsConstructing optimal asymmetric combined designs via Lee discrepancyAn efficient methodology for constructing optimal foldover designs in terms of mixture discrepancyAn effective approach for the optimum addition of runs to three-level uniform designsLower bound of average centeredL2-discrepancy forU-type designsConstructing optimal router bit life sequential experimental designs: New results with a case studyA new strategy for optimal foldover two-level designsOptimum addition of information to computer experiments in view of uniformity and orthogonalityA new look on optimal foldover plans in terms of uniformity criteriaAsymmetric uniform designs based on mixture discrepancyDesigning uniform computer sequential experiments with mixture levels using Lee discrepancyNew results on quaternary codes and their Gray map images for constructing uniform designsSharp lower bounds of various uniformity criteria for constructing uniform designsNew lower bounds of four-level and two-level designs via two transformationsLower bound of centered \(L_2\)-discrepancy for mixed two and three levels \(U\)-type designs




Cites Work




This page was built for publication: New lower bound for centered \(L_2\)-discrepancy of four-level \(U\)-type designs