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- W232618064 abstract "Foldover is a widely used procedure for selecting follow-up experimental runs. As foldover designs require twice as many runs as the initial design, they can be inefficient if the number of effects to be de-aliased is smaller than the size of the original experiment. Semifolding refers to adding half of a foldover fraction and is a technique that has been investigated in recent literature for regular two-level fractional factorial designs as an alternative to foldover. In this article, semifoldover plans for two-level orthogonal factorial designs (regular and nonregular) are compared and ranked based on the concept of minimal dependent sets. Optimal plans are developed for selected 12-, 16-, 20-, and 32-run designs. A hidden projection property of optimal semifoldovers of 12- and 20-run orthogonal arrays is uncovered. General properties of semifoldover designs are also discussed. All initial designs considered in this article are included in the supplementary files available online." @default.
- W232618064 created "2016-06-24" @default.
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- W232618064 date "2013-01-01" @default.
- W232618064 modified "2023-09-23" @default.
- W232618064 title "Optimal semifoldover plans for two-level orthogonal designs" @default.
- W232618064 hasPublicationYear "2013" @default.
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