Theory of J-characteristics for fractional factorial designs and projection justification of minimum G2-aberration
By Boxin Tang. 2001
83 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/68067756268606de4e4c7dffef7e7280c9611883
How researchers see this paper
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In Computational Theory and Mathematics
In Management Science and Operations Research
- Hongquan Xu
- Min-Qian Liu
- Fred J. Hickernell
- Kai-Tai Fang
- Kenny Q. Ye
- C. Wu
- Yong-Dao Zhou
- Dennis K. J. Lin
In Statistics and Probability
- Kai-Tai Fang
- Fred J. Hickernell
- Min-Qian Liu
- C. Wu
- Kenny Q. Ye
- Hongquan Xu
- Christiane Lemieux
- Yong-Dao Zhou
Citations in the corpus
- Indicator function and its application in two-level factorial designs (2003, background): “It should be noted here that, independently, Tang (2001) also observes the one-to-one relation between a factorial design and its signed J−Characteristics.”
- Connections Among Different Criteria for Asymmetrical Fractional Factorial Designs (2006, methodology): “by Liu and Hickernell (2002), Fang, Ge, Liu and Qin (2003, 2004b), Xu (2003), etc.”
- Construction of Optimal Multi-Level Supersaturated Designs (2005, background): “Tang [ 27 ] and Ai and Zhang [3] provided projection justifications of the GMA criterion.”
- GENERALIZED MINIMUM ABERRATION AND DESIGN EFFICIENCY FOR NONREGULAR FRACTIONAL FACTORIAL DESIGNS (2002, unknown): “The GMA criterion proposed by Tang and Deng (1999) is to sequentially minimize B1(d), B2(d), . . ., Bm(d).”