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- W327744605 abstract "Abstract : First-order saturated designs can have the two desirable properties of being an orthogonal design and having two levels only if n=O mod 4, where n is the number of design points. For other cases, researchers have developed D-optimal two level designs. Recently, two-level saturated designs that are efficient for submodels containing only a few of the factors were developed. These p-efficient designs (p is the number of parameters in a submodel) have two properties not possessed by the D-optimal designs: (near) equal-occurrence of -1's and 1's in each column and near orthogonality of each pair of columns. In this report saturated, two-level designs that estimate the effects of all factors with equal precision are developed. These equal-precision designs are generally better than the p-efficient designs by the three criteria D-effidency, G-efficiency, and maximum variance inflation factor. Equal-precision designs are given for n=3-30, 38, 42, and 50." @default.
- W327744605 created "2016-06-24" @default.
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- W327744605 date "1995-01-01" @default.
- W327744605 modified "2023-09-24" @default.
- W327744605 title "Some New Saturated Two-Level Designs." @default.
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- W327744605 doi "https://doi.org/10.21236/ada292627" @default.
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