Sequentially balanced three-squares cross-over designs

Statistics in Medicine

Volumn 15, Issue 20, 1996, Pages 2143-2147

  Newcombe, Robert G ^a  

^a CARDIFF UNIVERSITY   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ARTICLE; CROSSOVER PROCEDURE; MEDICAL RESEARCH; METHODOLOGY; STATISTICAL ANALYSIS;

CROSS-OVER STUDIES; STATISTICS;

EID: 0029853149     PISSN: 02776715     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1097-0258(19961030)15:20<2143::AID-SIM377>3.0.CO;2-D     Document Type: Article

References (11)

1. Jones, B. and Kenward, M. G. Design and Analysis of Cross-over Trials, Chapman & Hall, London, 1989.
2. Ratkowsky, D. A., Evans, M. A. and Alldredge, J. R. Cross-over Experiments. Design, Analysis, and Application, Dekker, New York, 1993.
3. Senn, S. Cross-over Trials in Clinical Research, Wiley, Chichester, 1993.
4. Newcombe, R. G., Addy, M. and McKeown, S. 'Residual effect of chlorhexidine gluconate in 4-day plaque regrowth crossover trials, and its implications for study design', Journal of Periodontal Research, 30, 319-324 (1995).
5. Russell, K. G. The construction of good change-over designs when there are fewer units than treatments', Biometrika, 78, 305-313 (1991).
6. Williams, E. J. 'Experimental designs balanced for the estimation of residual effects of treatments', Australian Journal of Scientific Research, A, 2, 149-168 (1949).
7. Hedayat, A. and Afsarinejad, K. 'Repeated measurements designs I', In Srivastava, J. N. (ed), A Survey of Statistical Design and Linear Models, North-Holland, Amsterdam, 1975, pp. 229-242.
8. Newcombe, R. G. 'Latin square designs for crossover studies balanced for carryover effects', Statistics in Medicine, 11, 560 (1992).
9. Prescott, P. 'Sequentially counterbalanced designs formed from two or more Latin squares', Proceedings of the 11th Symposium on Computational Statistics, Vienna, Dutter, R. and Grossman, W. (eds), Physica-Verlag, Heidelberg, Germany, 1994, pp. 435-440.
10. Isaac, P. D. and Dean, A. M. 'Sequentially counterbalanced Latin squares', Technical report no. 512, Ohio State University, Columbus, 1993.
11. Williams, E. J. 'Experimental designs balanced for pairs of residual effects', Australian Journal of Scientific Research, A, 3, 351-363 (1950).