GA-OPTIMAL PARTIALLY BALANCED FRACTIONAL 2^<m_1+m_2> FACTORIAL DESIGNS OF RESOLUTIONS R({00,10,01,20,02}|Ω) AND R({00,10,01,20,11}|Ω) WITH 2≤m_1,m_2≤4
スポンサーリンク
概要
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Under the assumption that the three-factor and higher-order interactions are negligible, we consider two kinds of partially balanced fractional 2^<m_1+m_2> factorial designs derived from simple partially balanced arrays, where 2≤m_k for k=1,2. One is a design such that the general mean, the m_1+m_2 main effects, the (2^^<m1>) two-factor interactions, the (2^^<m2>) two-factor ones and some linear combinations of the m_1m_2 two-factor ones are estimable, and the other is a design such that the general mean, the m_1+m_2 main effects, the (2^^<m1>) two-factor interactions, the m_1m_2 two-factor ones and some linear combinations of the (2^^<m2>) two-factor ones are estimable. In each kind of designs, we present optimal designs with respect to the generalized A-optimality criterion when the number of assemblies is less than the number of non-negligible factorial effects, where 2≤m_1, m_2≤4.
- 一般社団法人日本統計学会の論文
著者
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Taniguchi Eiji
Graduate School Of Informatics Okayama University Of Science
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HYODO YOSHIFUMI
Graduate School of Informatics, Okayama University of Science
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KUWADA MASAHIDE
Graduate School of Engineering, Hiroshima University
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Lu Shujie
Graduate Schoolof Engineering, Hiroshima University
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KUWADA MASAHIDE
Faculty of Integrated Arts and Sciences, Hiroshima University
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Masahide Kuwada
Graduate School Of Engineering Hiroshima University
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Lu Shujie
Graduate School Of Engineering Hiroshima University
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Hyodo Yoshifumi
Graduate School Of Informatics Okayama University Of Science
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Kuwada Masahide
Faculty Of Integrated Arts And Sciences Hiroshima University
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