Fixing a factor in the sequential design of two-level fractional factorial experiments

Journal of Applied Statistics

Volumn 23, Issue 1, 1996, Pages 21-30

  Gilmour, S G ^a   Mead, R ^a  

^a UNIVERSITY OF READING   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 6344225219     PISSN: 02664763     EISSN: None     Source Type: Journal    
DOI: 10.1080/02664769624323     Document Type: Article

References (12)

1. ADDELMAN, S. (1962) Orthogonal main-effect plans for asymmetrical factorial experiments, Technometrics, 4, pp. 21-46.
2. ADDELMAN, S. (1969) Sequences of two-level fractional factorial plans, Technometrics, 11, pp. 477-501.
3. k-p fractional factorial designs, part I, Technometrics, 3, pp. 311-351.
4. p-q series, Journal of the American Statistical Association, 57, pp. 403-429.
5. DANIEL, C. (1976) Applications of Statistics to Industrial Experimentation (New York, Wiley).
6. DAVIES, O. L. & HAY, W. A. (1950) The construction and uses of fractional factorial designs in industrial research, Biometrics, 6, pp. 233-249.
7. GILMOUR, S. G. (1991) Sequences of factorial designs for industrial experimentation, PhD thesis, Department of Applied Statistics, The University of Reading.
8. GILMOUR, S. G. & MEAD, R. (1995) Stopping rules for sequences of factorial designs, Applied Statistics, 44, pp. 343-355.
9. n-1 designs, Technometrics, 8, pp. 469-480.
10. LIN, D. K. J. (1993) Another look at first-order saturated designs: the p-efficient designs, Technometrics, 35, pp. 284-292.
11. n-m resolution III plans, Journal of the Royal Statistical Society, Series B, 37, pp. 88-95.
12. TAGUCHI, G. (1987) System of Experimental Design, Vol. 2 (New York, UNIPUB).