Construction of Optimal Foldover Designs with the General Minimum Lower-Order Confounding

dc.contributor.authorAtakora, Faisal
dc.contributor.examiningcommitteeMandal, Saumen (Statistics) Hao, Xuemiao (Warren Centre for Actuarial Studies and Research)en_US
dc.contributor.supervisorYang, Po (Statistics)en_US
dc.date.accessioned2016-09-09T15:43:43Z
dc.date.available2016-09-09T15:43:43Z
dc.date.issued2016
dc.degree.disciplineStatisticsen_US
dc.degree.levelMaster of Science (M.Sc.)en_US
dc.description.abstractFractional factorial designs are widely used in industry and agriculture. Over the years much research work has been done to study these designs. Foldover fractional factorial designs can de-alias effects of interest so that the effects can be estimated without ambiguities. We consider optimal foldover designs using general minimum lower-order confounding criterion. Some Properties of such designs are investigated. A catalogue of 16- and 32-run optimal foldover designs is constructed and tabulated for practical use. A comparison is made between the general minimum lower-order confounding optimal foldover designs and other optimal foldover designs obtained using minimum aberration and clear effect criteria.en_US
dc.description.noteOctober 2016en_US
dc.identifier.urihttp://hdl.handle.net/1993/31660
dc.language.isoengen_US
dc.rightsopen accessen_US
dc.subjectStatisticsen_US
dc.titleConstruction of Optimal Foldover Designs with the General Minimum Lower-Order Confoundingen_US
dc.typemaster thesisen_US
local.subject.manitobayesen_US
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