MEASURES FOR EVALUATING NON-ORTHOGONALITY OF EXPERIMENTAL DESIGNS

Keywords

Orthogonality, Design of experiments, Factorial, Factorial experiment, Property (philosophy)

References

• Introduction to quality engineering : designing quality into products and processes玄一 田口 — 1986
• Nearly orthogonal arrays with mixed levels and small runsJ. C. Wang, C. F. Jeff Wu — 1992
• Some Systematic Supersaturated DesignsK. H. V. Booth, D. R. Cox — 1962
• Uniform Design: Theory and ApplicationKai-Tai Fang, Dennis K. J. Lin, Peter Winker — 2000
• Generating Systematic Supersaturated DesignsDennis K. J. Lin — 1995
• THE DESIGN OF OPTIMUM MULTIFACTORIAL EXPERIMENTSR. L. Plackett, J. P. Burman — 1946
• On the construction of multi-level supersaturated designsKai-Tai Fang, Dennis K. J. Lin, Chang‐Xing Ma — 2000
• Columnwise-pairwise algorithms with applications to the construction of supersaturated designsWilliam W. Li, C. F. Jeff Wu — 1997
• A new class of supersaturated designsDennis K. J. Lin — 1993
• A new approach in constructing orthogonal and nearly orthogonal arraysChang‐Xing Ma, Kai‐Tai Fang, Erkki P. Liski — 2000
• Uniform Design: Theory and ApplicationKai‐Tai Fang, Dennis K. J. Lin, Peter Winker — 2000
• Some Systematic Supersaturated DesignsK. H. V. Booth, D. R. Cox — 1962
• Introduction to Quality Engineering: Designing Quality into Products and ProcessesWilliam C. Parr, Genichi Taguchi — 1989
• Generating Systematic Supersaturated DesignsDennis K. J. Lin — 1995

Cited by

• Measures for Evaluating the Orthogonal Array of Strength 3Dae‐Heung Jang — 2005
• Evaluation of the Degree of the Orthogonality of 2-level Resolution-V Designs Constructed by Balanced ArraysSang-Ik Kim — 2008
• Graphical Methods for Evaluating Supersaturated DesignsYoun-Gil Kim, Dae‐Heung Jang — 2010
• Correlation‐Based r‐plot for Evaluating Supersaturated DesignsDae‐Heung Jang, Christine M. Anderson‐Cook, Youngil Kim — 2014
• Technical Improvements of the Projection of Household Health Care ExpenditureSang-Youn Rho — 2010
• A Study on the Determination of Experimental Size of Near-orthogonal Two-level Balanced Trace Optimal Resolution-V Fractional Factorial DesignsSang-Ik Kim — 2017

Related papers

• Nearly orthogonal arrays with mixed levels and small runsJ. C. Wang, C. F. Jeff Wu — 1992
• Nearly Orthogonal Arrays With Mixed Levels and Small RunsJ. C. Wang, Changbao Wu — 1992
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• Constructing Orthogonal Fractional Factorial Designs When Some Factor-Level Combinations Are DebarredChing‐Shui Cheng, Chang‐Chung Li — 1993
• A Class of Nearly Orthogonal ArraysXuan Lu, William Li, Miao Xie — 2006
• A comparison of two-level designs to estimate all main effects and two-factor interactionsBradley Jones, Eric D. Schoen, Douglas C. Montgomery — 2016
• Factorial orthogonality in the presence of covariatesRahul Mukerjee, Haruo Yanai — 1986
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• A Method of Nearly Orthogonal Experimental DesignRenquan Huang — 2010
• FRACTIONAL 3m FACTORIAL DESIGNS WITH SPECIAL REFERENCE TO 18-RUN ORTHOGONAL 34 FACTORIAL DESIGNSHiromu Yumiba, Yoshifumi Hyodo, Sumiyasu Yamamoto — 1995