On the construction of multi-level supersaturated designs
By Kai-Tai Fang, Dennis K. J. Lin, Chang-Xing Ma. 2000
96 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Industrial and Manufacturing Engineering, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/095f1341393729123301ba065151757ed6dbdd92
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Min-Qian Liu
- Hongquan Xu
- Fred J. Hickernell
- Dennis K. J. Lin
- Kai-Tai Fang
- Bradley A. Jones
- C. Wu
- Dirk Nuyens
In Industrial and Manufacturing Engineering
- Min-Qian Liu
- Fred J. Hickernell
- Hongquan Xu
- Kai-Tai Fang
- Dennis K. J. Lin
- Bradley A. Jones
- Stelios D. Georgiou
In Management Science and Operations Research
- Min-Qian Liu
- Hongquan Xu
- Fred J. Hickernell
- Dennis K. J. Lin
- Kai-Tai Fang
- C. Wu
- Bradley A. Jones
- Yong-Dao Zhou
Citations in the corpus
- Uniform supersaturated design and its construction (2002, unknown): “[ 18 , 19] for multi-level supersaturated designs.”
- Construction of Optimal Multi-Level Supersaturated Designs (2005, background): “Since s is even, by Lemma 9, (7) is simplified to”
- Data analysis in supersaturated designs (2002, unknown): “For example, Lin (1995) introduced an approach to generating system SSDs, Fang et al. (2000) proposed an approach for constructing multi-level SSD via a quasi-Monte Carlo approach.”
- Connections Among Different Criteria for Asymmetrical Fractional Factorial Designs (2006, methodology): “A balanced design is an orthogonal array of strength 1, which is also called a U-type design and denoted by U(n; q1; : : : ; qm) ( Fang, Lin, Winker and Zhang (2000) ).”
- Bayesian D-optimal supersaturated designs (2008, background): “One member of the current author team has considered the development of supersaturated designs for factors with more than two levels (Fang et al., 2000), but until now there has been no general approach for constructing supersaturated designs for factors having arbitrary numbers of levels.”
- Optimal mixed-level supersaturated design (2003, unknown): “Let X be a saturated orthogonal array L n ð q Þ , where q > 2 is a prime power , n ¼ q t”