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    题名: Construction of Minimal Partially Replicated Orthogonal Main-Effect Plans with 3 Factors
    作者: 朱正中
    Chu, Cheng-Chung
    贡献者: 郎冰瑩
    Lin, Bin-Ying
    朱正中
    Chu, Cheng-Chung
    关键词: 正交主效應計畫
    Orthogonal main-effect plans
    Replicated runs
    Factorial plans
    Latin square
    Mutually orthogonal Latin squares
    日期: 2000
    上传时间: 2016-04-18 16:31:48 (UTC+8)
    摘要: 正交主效應計畫(Orthogonal main-effect plans)因可無相關地估計主效應，故常被應用於一般工業上作為篩選因子之用。然而，實驗通常費時耗財。因此，如何設計一個較經濟且有效的計劃是很重要的。回顧過去相關的研究，Jacroux (1992)提供了最小正交主效應計劃的充份條件及正交主效應計畫之最少實驗次數表(Jacroux 1992)，張純明(1998)針對此表提出修正與補充。在此，我們再次的補足此表。
    Orthogonal main-effect plans (OMEP`s), being able to estimate the main effects without correlation, are often employed in industrial situations for screening purpose. But experiments are expensive and time consuming. When an economical and efficient design is desired, a minimal orthogonal main-effect plans is a good choice. Jacroux (1992) derived a sufficient condition for OEMP`s to have minimal number of runs and provided a table of minimal OMEP run numbers. Chang (1998) corrected and supplemented the table. In this paper, we try to improve the table to its perfection.
    參考文獻: 英文文獻
    Addelman, S. (1962). Orthogonal main-effect plans for asymmetrical factorial experiments. Technometrics 4, 21-46.
    Chang, C.M. (1998). Minimal orthogonal main-effect plans and partial repli-cation. Journal of statistical planning and inference 70, 167-179.
    Jacroux, M. (1992). A note on the determination and construction of minimal orthogonal main-effect plans. Technometrics 34, 92-96.
    Jacroux, M (1993). On the construction of minimal partially replicated ortho-gonal main-effect plans. Technometrics 35, 32-36.
    Pigeon, J., McAllister, P.R. (1989). A note on partially replicated orthogonal main-effect plans. Technometrics 31, 249-251.
    Plackett, R.L. (1946). Some generalization in the multifactorial design. Biometrika 33, 328-332.
    描述: 碩士
    國立政治大學
    應用數學系
    86751008
    資料來源: http://thesis.lib.nccu.edu.tw/record/#A2002001740
    数据类型: thesis
    显示于类别:[應用數學系] 學位論文

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