An effective step-down algorithm for the construction and the identification of nonisomorphic orthogonal arrays
暂无分享,去创建一个
[1] Boxin Tang,et al. Complete enumeration of two-Level orthogonal arrays of strength d with d + 2 constraints , 2007, 0708.1908.
[2] J. A. Todd,et al. A Combinatorial Problem , 1933 .
[3] S. Georgiou,et al. Evaluation of inequivalent projections of Hadamard matrices of order 24 , 2004 .
[4] Kai-Tai Fang,et al. A note on generalized aberration in factorial designs , 2001 .
[5] Boxin Tang,et al. GENERALIZED MINIMUM ABERRATION AND DESIGN EFFICIENCY FOR NONREGULAR FRACTIONAL FACTORIAL DESIGNS , 2002 .
[6] Lih-Yuan Deng,et al. Design catalog based on minimum G-aberration , 2004 .
[7] Christos Koukouvinos,et al. Further contributions to nonisomorphic two level orthogonal arrays , 2007 .
[8] C. Koukouvinos,et al. An efficient algorithm for the identification of isomorphic orthogonal arrays , 2006 .
[9] Lih-Yuan Deng,et al. GENERALIZED RESOLUTION AND MINIMUM ABERRATION CRITERIA FOR PLACKETT-BURMAN AND OTHER NONREGULAR FACTORIAL DESIGNS , 1999 .
[10] Changbao Wu,et al. Fractional Factorial Designs , 2022 .
[11] Lih-Yuan Deng,et al. Design Selection and Classification for Hadamard Matrices Using Generalized Minimum Aberration Criteria , 2002, Technometrics.
[12] Lih-Yuan Deng,et al. Orthogonal Arrays: Theory and Applications , 1999, Technometrics.
[13] D. Bulutoglu,et al. Classification of Orthogonal Arrays by Integer Programming , 2008 .