Recent developments in nonregular fractional factorial designs
暂无分享,去创建一个
[1] Randy R. Sitter,et al. Constructing non-regular robust parameter designs , 2006 .
[2] H. Qin,et al. Uniformity pattern and related criteria for two-level factorials , 2005 .
[3] Kai-Tai Fang,et al. A connection between uniformity and aberration in regular fractions of two-level factorials , 2000 .
[4] Boxin Tang,et al. Theory of J-characteristics for fractional factorial designs and projection justification of minimum G2-aberration , 2001 .
[5] Joseph G. Pigeon,et al. Statistics for Experimenters: Design, Innovation and Discovery , 2006, Technometrics.
[6] Terry Speed. Statistics for Experimenters: Design, Innovation, and Discovery (2nd ed.) , 2006 .
[7] Dennis K. J. Lin,et al. FORWARD SELECTION ERROR CONTROL IN THE ANALYSIS OF SUPERSATURATED DESIGNS , 1998 .
[8] Boxin Tang,et al. GENERALIZED MINIMUM ABERRATION AND DESIGN EFFICIENCY FOR NONREGULAR FRACTIONAL FACTORIAL DESIGNS , 2002 .
[9] Kashinath Chatterjee,et al. Connection between uniformity and minimum moment aberration , 2009 .
[10] Boxin Tang,et al. Orthogonal arrays robust to nonnegligible two-factor interactions , 2006 .
[11] C. Koukouvinos,et al. 18-run nonisomorphic three level orthogonal arrays , 2007 .
[12] Lih-Yuan Deng,et al. GENERALIZED RESOLUTION AND MINIMUM ABERRATION CRITERIA FOR PLACKETT-BURMAN AND OTHER NONREGULAR FACTORIAL DESIGNS , 1999 .
[13] Angela M. Dean,et al. A survey and evaluation of methods for determination of combinatorial equivalence of factorial designs , 2008 .
[14] Changbao Wu,et al. Fractional Factorial Designs , 2022 .
[15] S. Agaian. Hadamard Matrices and Their Applications , 1985 .
[16] Ching-Shui Cheng,et al. Hidden projection properties of some nonregular fractional factorial designs and their applications. , 2003 .
[17] Changbao Wu,et al. Construction of supersaturated designs through partially aliased interactions , 1993 .
[18] C. F. J. Wu,et al. Some identities on $q\sp {n-m}$ designs with application to minimum aberration designs , 1997 .
[19] H. Qin,et al. Discrete discrepancy in factorial designs , 2004 .
[20] Kenny Q. Ye. A NOTE ON REGULAR FRACTIONAL FACTORIAL DESIGNS , 2004 .
[21] Runze Li,et al. Design and Modeling for Computer Experiments , 2005 .
[22] R. D. Meyer,et al. Finding the Active Factors in Fractionated Screening Experiments , 1993 .
[23] Neil A. Butler,et al. Nonregular two-level designs of resolution IV or more containing clear two-factor interactions , 2007 .
[24] W. G. Hunter,et al. Minimum Aberration 2k-p Designs , 1980 .
[25] K. Horadam. Hadamard Matrices and Their Applications , 2006 .
[26] Mingyao Ai,et al. Optimal criteria and equivalence for nonregular fractional factorial designs , 2005 .
[27] Kenny Q. Ye. Indicator function and its application in two-level factorial designs , 2003 .
[28] J. C.F.,et al. CONSTRUCTION OF OPTIMAL MULTI-LEVEL SUPERSATURATED DESIGNS , 2006 .
[29] Jiahua Chen,et al. A catalogue of two-level and three-level fractional factorial designs with small runs , 1993 .
[30] Kenny Q. Ye,et al. Optimal Foldover Plans for Two-Level Nonregular Orthogonal Designs , 2003, Technometrics.
[31] Lih-Yuan Deng,et al. Design Selection and Classification for Hadamard Matrices Using Generalized Minimum Aberration Criteria , 2002, Technometrics.
[32] Hongquan Xu. Minimum moment aberration for nonregular designs and supersaturated designs , 2001 .
[33] M. Behbahani. On orthogonal matrices , 2004 .
[34] Fred J. Hickernell,et al. A generalized discrepancy and quadrature error bound , 1998, Math. Comput..
[35] Hongquan Xu,et al. Quarter-Fraction Factorial Designs Constructed via Quaternary Codes , 2008, 0908.3438.
[36] R. Plackett,et al. THE DESIGN OF OPTIMUM MULTIFACTORIAL EXPERIMENTS , 1946 .
[37] Hongquan Xu. Some Nonregular Designs From the Nordstrom and Robinson Code and Their Statistical Properties , 2005 .
[38] Dennis K. J. Lin,et al. Projection properties of Plackett and Burman designs , 1992 .
[39] J. S. Hunter,et al. The 2 k—p Fractional Factorial Designs Part I , 2000, Technometrics.
[40] W. G. Hunter,et al. Minimum Aberration 2 k–p Designs , 1980 .
[41] Aloke Dey. Projection properties of some orthogonal arrays , 2005 .
[42] Frederick Kin Hing Phoa,et al. Analysis of Supersaturated Designs via Dantzig Selector , 2009 .
[43] Neil A. Butler. Generalised minimum aberration construction results for symmetrical orthogonal arrays , 2005 .
[44] N. J. A. Sloane,et al. The Z4-linearity of Kerdock, Preparata, Goethals, and related codes , 1994, IEEE Trans. Inf. Theory.
[45] Kazue Sawade,et al. A Hadamard matrix of order 268 , 1985, Graphs Comb..
[46] George E. P. Box,et al. Follow-up designs to resolve confounding in multifactor experiments , 1996 .
[47] Neil A. Butler,et al. Minimum aberration construction results for nonregular two‐level fractional factorial designs , 2003 .
[48] Randy R. Sitter,et al. Nonregular Designs With Desirable Projection Properties , 2007, Technometrics.
[49] Douglas C. Montgomery,et al. Response Surface Methodology: Process and Product Optimization Using Designed Experiments , 1995 .
[50] Hongquan Xu,et al. Algorithmic Construction of Efficient Fractional Factorial Designs With Large Run Sizes , 2007, Technometrics.
[51] Sidney Addelman,et al. trans-Dimethanolbis(1,1,1-trifluoro-5,5-dimethylhexane-2,4-dionato)zinc(II) , 2008, Acta crystallographica. Section E, Structure reports online.
[52] D. Bulutoglu,et al. Classification of Orthogonal Arrays by Integer Programming , 2008 .
[53] Yi Lin,et al. An Efficient Variable Selection Approach for Analyzing Designed Experiments , 2007, Technometrics.
[54] Hongquan Xu,et al. Blocked Regular Fractional Factorial Designs With Minimum Aberration , 2005, math/0702702.
[55] Ching-Shui Cheng,et al. Some Projection Properties of Orthogonal Arrays , 1995 .
[56] Ching-Shui Cheng,et al. Projection Properties of Factorial Designs for Factor Screening , 2006 .
[57] C. R. Rao,et al. Factorial Experiments Derivable from Combinatorial Arrangements of Arrays , 1947 .
[58] Hongquan Xu,et al. A catalogue of three-level regular fractional factorial designs , 2005 .
[59] A. S. Hedayat,et al. 2n-l designs with weak minimum aberration , 1996 .
[60] D. Steinberg,et al. Technometrics , 2008 .
[61] Yong Zhang,et al. Uniform Design: Theory and Application , 2000, Technometrics.
[62] Steven G. Gilmour,et al. Some new three-level orthogonal main effects plans robust to model uncertainty , 2004 .
[63] C. Radhakrishna Rao. Some Combinatorial Problems of Arrays and Applications to Design of Experiments††Paper read at the International Symposium on Combinatorial Mathematics and its Applications, Fort Collins, Colorado, September 1971. , 1973 .
[64] C. F. Jeff Wu,et al. Experiments: Planning, Analysis, and Parameter Design Optimization , 2000 .
[65] Runchu Zhang,et al. Theory of optimal blocking of nonregular factorial designs , 2004 .
[66] Mingyao Ai,et al. Generalized Wordtype Pattern for Nonregular Factorial Designs with Multiple Groups of Factors , 2006 .
[67] Arnold J. Stromberg,et al. Number-theoretic Methods in Statistics , 1996 .
[68] David M. Steinberg,et al. Minimum aberration and model robustness for two‐level fractional factorial designs , 1999 .
[69] Boxin Tang,et al. Complete enumeration of two-Level orthogonal arrays of strength d with d + 2 constraints , 2007, 0708.1908.
[70] Boxin Tang,et al. Characterization of minimum aberration $2\sp {n-k}$ designs in terms of their complementary designs , 1996 .
[71] Mingyao Ai,et al. Projection justification of generalized minimum aberration for asymmetrical fractional factorial designs , 2004 .
[72] H. Chipman,et al. A Bayesian variable-selection approach for analyzing designed experiments with complex aliasing , 1997 .
[73] F. MacWilliams,et al. The Theory of Error-Correcting Codes , 1977 .
[74] Lih-Yuan Deng,et al. Moment Aberration Projection for Nonregular Fractional Factorial Designs , 2005, Technometrics.
[75] Steven G. Gilmour,et al. Factor Screening via Supersaturated Designs , 2006 .
[76] J. S. Hunter,et al. The 2 k — p Fractional Factorial Designs , 1961 .
[77] William Li,et al. Screening designs for model selection , 2006 .
[78] Sonja Kuhnt,et al. Design and analysis of computer experiments , 2010 .
[79] Runze Li,et al. Majorization framework for balanced lattice designs , 2005, math/0603082.
[80] Aijun Zhang,et al. An effective algorithm for generation of factorial designs with generalized minimum aberration , 2007, J. Complex..
[81] A. Dean,et al. Projection properties of certain three level orthogonal arrays , 2005 .
[82] Kenny Q. Ye,et al. Geometric isomorphism and minimum aberration for factorial designs with quantitative factors , 2004, math/0503678.
[83] F. J. Hickernell,et al. Uniform designs limit aliasing , 2002 .
[84] Fred J. Hickernell,et al. Connections Among Different Criteria for Asymmetrical Fractional Factorial Designs , 2006 .
[85] Ching-Shui Cheng,et al. Orthogonal Arrays with Variable Numbers of Symbols , 1980 .
[86] Hongquan Xu,et al. An Algorithm for Constructing Orthogonal and Nearly-Orthogonal Arrays With Mixed Levels and Small Runs , 2002, Technometrics.
[87] Kai-Tai Fang,et al. A note on generalized aberration in factorial designs , 2001 .
[88] Jacqueline K. Telford,et al. A Brief Introduction to Design of Experiments , 2007 .
[89] Dennis K. J. Lin,et al. A new class of supersaturated designs , 1993 .
[90] Ching-Shui Cheng,et al. Some hidden projection properties of orthogonal arrays with strength three , 1998 .
[91] Lih-Yuan Deng,et al. Construction of generalized minimum aberration designs of 3, 4 and 5 factors , 2003 .
[92] Neil A. Butler,et al. Minimum G2-aberration properties of two-level foldover designs , 2004 .
[93] Hongquan Xu,et al. Minimum aberration blocking schemes for two- and three-level fractional factorial designs , 2006 .
[94] Robert W. Mee,et al. SECOND ORDER SATURATED ORTHOGONAL ARRAYS OF STRENGTH THREE , 2008 .
[95] H. Qin,et al. A note on the connection between uniformity and generalized minimum aberration , 2007 .
[96] Neil A. Butler,et al. Results for two-level fractional factorial designs of resolution IV or more , 2007 .
[97] R. Tibshirani,et al. Least angle regression , 2004, math/0406456.
[98] C. F. Jeff Wu,et al. Optimal Projective Three-Level Designs for Factor Screening and Interaction Detection , 2004, Technometrics.
[99] Changbao Wu,et al. FACTOR SCREENING AND RESPONSE SURFACE EXPLORATION , 2001 .
[100] Boxin Tang. Orthogonal Array-Based Latin Hypercubes , 1993 .
[101] Vladimir D. Tonchev,et al. Classification of affine resolvable 2-(27, 9, 4) designs , 1996 .
[102] Robert W. Mee. Efficient Two-Level Designs for Estimating All Main Effects and Two-Factor Interactions , 2004 .
[103] Kenny Q. Ye,et al. Blocked Nonregular Two-Level Factorial Designs , 2004, Technometrics.
[104] George E. P. Box,et al. Empirical Model‐Building and Response Surfaces , 1988 .
[105] Lih-Yuan Deng,et al. Orthogonal Arrays: Theory and Applications , 1999, Technometrics.
[106] Lih-Yuan Deng,et al. Minimum $G_2$-aberration for nonregular fractional factorial designs , 1999 .
[107] R. Daniel Meyer,et al. An Analysis for Unreplicated Fractional Factorials , 1986 .
[108] Ching-Shui Cheng,et al. Theory of optimal blocking of $2^{n-m}$ designs , 1999 .
[109] A. Owen. Controlling correlations in latin hypercube samples , 1994 .
[110] Rahul Mukerjee,et al. A Modern Theory Of Factorial Designs , 2006 .
[111] Changbao Wu,et al. Analysis of Designed Experiments with Complex Aliasing , 1992 .
[112] Don X. Sun,et al. An Algorithm for Sequentially Constructing Non-Isomorphic Orthogonal Designs and its Applications , 2002 .
[113] Ching-Shui Cheng,et al. A Complementary Design Theory for Doubling , 2008, 0803.2118.
[114] Margaret J. Robertson,et al. Design and Analysis of Experiments , 2006, Handbook of statistics.
[115] G. Box,et al. Projective properties of certain orthogonal arrays , 1996 .
[116] Steven G. Gilmour,et al. Projective three-level main effects designs robust to model uncertainty , 2000 .
[117] R. Mukerjee,et al. DESIGN EFFICIENCY UNDER MODEL UNCERTAINTY FOR NONREGULAR FRACTIONS OF GENERAL FACTORIALS , 2004 .
[118] Lih-Yuan Deng,et al. Design catalog based on minimum G-aberration , 2004 .