Optimal foldover plans for two-level fractional factorial split-plot designs

Journal of Quality Technology

Volumn 40, Issue 2, 2008, Pages 227-240

  McLeod, Robert G ^a,c   Brewster, John F ^b,c  

^a UNIVERSITY OF WINNIPEG   (Canada)

^b UNIVERSITY OF MANITOBA   (Canada)

^c Department of Mathematics and Statistics ^*

Author keywords

Blocking; Clear effects; Combined design; Minimum aberration; Restricted randomization

Indexed keywords

OPTIMAL CONTROL SYSTEMS;

CLEAR EFFECTS; MINIMUM ABERRATION; RESTRICTED RANDOMIZATION;

SYSTEMS ANALYSIS;

EID: 41549162985     PISSN: 00224065     EISSN: None     Source Type: Journal    
DOI: 10.1080/00224065.2008.11917727     Document Type: Article

References (26)

1. ALMIMI, A. A.; KULAHCI, M; and MONTGOMERY, D. C. (2008). "Follow-Up Designs to Resolve Confounding in Split-Plot Experiments". Journal of Quality Technology 40, xxx-xxx.
2. BARNETT, J.; CZITROM, V.; JOHN, P. W. M.; and LEÓN, R. V. (1997). "Using Fewer Wafers to Resolve Confounding in Screening Experiments". In Statistical Case Studies for Industrial Process Improvement, eds. Czitrom, V. and Spagon, P. D. Philadelphia: SIAM, pp. 235-250.
3. BINGHAM, D. R. and SITTER, R. R. (1999a). "Minimum-Aberration Two-Level Fractional Factorial Split-Plot Designs". Technometrics 41, pp. 62-70.
4. BINGHAM, D. R. and SITTER, R. R. (1999b). "Some Theoretical Results for Fractional Factorial Split-Plot Designs". Annals of Statistics 27, pp. 1240-1255.
5. BINGHAM, D. R. and SITTER, R. R. (2001). "Design Issues in Fractional Factorial Split-Plot Experiments". Journal of Quality Technology 33, 2-15.
6. BINGHAM, D. R. and SITTER, R. R. (2003). "Fractional Factorial Split-Plot Designs for Robust Parameter Experiments". Technometrics 45, pp. 80-89.
7. q-r Split-Plot Experiments". Journal of Quality Technology 32, pp. 39-56.
8. BOX, G. E. P.; HUNTER, W. G.; and HUNTER, J. S. (2005). Statistics for Experimenters, 2nd edition. Wiley, Hoboken, New Jersey.
9. BOX, G. E. P. and WILSON, K. B. (1951). "On the Experimental Attainment of Optimum Conditions". Journal of the Royal Statistical Society, Series B 13, pp. 1-45.
10. k-p Designs". Technometrics 22, pp. 601-608.
11. GOOS, P. and VANDEBROEK, M. (2001). "Optimal Split-Plot Designs". Journal of Quality Technology 33, pp. 436-450.
12. GOOS, P. and VANDEBROEK, M. (2004). "Outperforming Completely Randomized Designs". Journal of Quality Technology 36, pp. 12-37.
13. HUANG, P.; CHEN, D.; and VOELKEL, J. O. (1998). "Minimum-Aberration Two-Level Split-Plot Designs". Technometrics 40, pp. 314-326.
14. 5 Designs". Biometrics 17, pp. 319-321.
15. n Designs". Biometrics 18, pp. 172-184.
16. KOWALSKI, S. M. (2002). "24 Run Split-Plot Experiments for Robust Parameter Design". Journal of Quality Technology 34, pp. 399-410.
17. KULAHCI, M.; RAMÍREZ, J. G.; and TOBIAS, R. (2006). "Split-Plot Fractional Designs: Is Minimum Aberration Enough?" Journal of Quality Technology, 38, pp. 56-64.
18. I, W. and LIN, D. K. J. (2003). "Optimal Foldover Plans for Two-Level Fractional Factorial Designs". Technometrics 45, pp. 142-149.
19. k-p Designs". Technometrics 44, pp. 278-283.
20. k-p Designs". Technometrics 42, pp. 122-134.
21. CLEOD, R. G. and BREWSTER, J. F. (2004). "The Design of Blocked Fractional Factorial Split-Plot Experiments". Technometrics 46, pp. 135-146.
22. CLEOD, R. G. and BREWSTER, J. F. (2006). "Blocked Fractional Factorial Split-Plot Experiments for Robust Parameter Design". Journal of Quality Technology 38, pp. 267-279.
23. k-p Resolution IV Experimental Designs". Journal of Quality Technology 28, pp. 446-450.
24. ONTGOMERY, D.C. (2005). Design and Analysis of Experiments, 6th ed. Wiley, Hoboken, New Jersey.
25. n-k Designs". Technometrics 39, pp. 382-390.
26. WU, C. F. J. and HAMADA, M. (2000). Experiments: Planning, Analysis, and Parameter Design Optimization. Wiley, New York, NY.