Designing fractional two-level experiments with nested error structures

Journal of Applied Statistics

Volumn 26, Issue 4, 1999, Pages 495-508

  Schoen, Eric D ^a  

^a TNO   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0343694846     PISSN: 02664763     EISSN: None     Source Type: Journal    
DOI: 10.1080/02664769922377     Document Type: Article

References (16)

1. ADDELMAN, S. (1964) Some two-level factorial plans with split-pot confounding, Technometrics, 6, pp. 253-258.
2. k-p designs, Technometrics, 36, pp. 308-311.
3. k-p designs, Journal of Quality Technology, 26, pp. 288-296.
4. k-p fractional factorial designs I, Technometrics, 3, pp. 311-352.
5. BOX, G. E. P., HUNTER, W. G. & HUNTER, J. S. (1978) Statistics for Experimenters (New York, Wiley).
6. BOX, G. E. P. & JONES, S. (1992) Split-plot designs for robust product experimentation, Journal of Applied Statistics, 19, pp. 3-26.
7. COX, D. R. (1958) Planning of Experiments (New York, Wiley).
8. DANIEL, C. (1959) Use of half-normal plots in interpreting factorial two-level experiments, Technometrics, 1, pp. 311-341.
9. k-p designs, Technometrics, 22, pp. 601-608.
10. MILLER, A. (1997) Strip-plot configurations of fractional factorials, Technometrics, 39, pp. 153-161.
11. MONTGOMERY, D. C. (1997) Design and Analysis of Experiments, 4th Edn (New York, Wiley).
12. SCHOEN, E. D. (1997) Cheese-making with Genstat: a case study in design of industrial experiments, Genstat Newsletter, 33, pp. 20-29.
13. 5 split-plot experiment, Journal of Applied Statistics, 24, pp. 409-419.
14. n-p designs, Technometrics, 39, pp. 298-307.
15. n designs via a grouping scheme, Annals of Statistics, 17, pp. 1880-1885.
16. WU, C. F. J. & ZHANG, R. (1993) Minimum aberration designs with two-level and four-level factors, Biometrika, 80, pp. 203-209.