Characterization of minimum aberration 2n - K designs in terms of their complementary designs

Annals of Statistics

Volumn 24, Issue 6, 1996, Pages 2549-2559

  Tang, Boxin ^a   Wu, C F G ^b  

^a STATISTICS CANADA   (Canada)

^b UNIVERSITY OF MICHIGAN   (United States)

Author keywords

Fractional factorials; Hamming code; isomorphic designs; MacWilliams identities; word length pattern

Indexed keywords

EID: 0030335135     PISSN: 00905364     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (10)

1. k - p fractional factorial designs. Technometrics 3 311-351, 449-458.
2. BOX, G. E. P., HUNTER, W. G. and HUNTER, J. S. (1978). Statistics for Experimenters. Wiley, New York.
3. n - m fractional factorial designs with (weak) minimum aberration. Ann. Statist. 24 2536-2548.
4. CHEN, J. (1990). On minimum aberration fractional factorial designs. Ph.D. dissertation, Dept. Statistics, Univ. Wisconsin, Madison.
5. n - k fractional factorial designs and search for minimum aberration designs. Ann. Statist. 20 2124-2141.
6. CHEN, J., SUN, D. X. and WU, C. F. J. (1993). A catalogue of two-level and three-level fractional factorial designs with small runs. Internat. Statist. Rev. 61 131-145.
7. n - k fractional factorial designs with minimum aberration or optimal moments. Ann. Statist. 19 1028-1041.
8. n - m designs. Technometrics 26 225-232.
9. k - p designs. Technometrics 22 601-608.
10. PLESS, V. (1982). Introduction to the Theory of Error-Correcting Codes. Wiley, New York.