Ga-Optimal Partially Balanced Fractional 2m1+m2 Factorial Designs of Resolutions R({00,10,01,20,02} | Ω) and R({00,10,01,20,11} | Ω) with 2 ≤ m1, m2 ≤ 4-Reference-Cited by-同舟云学术

Ga-Optimal Partially Balanced Fractional 2^m₁+m₂ Factorial Designs of Resolutions R({00,10,01,20,02} | Ω) and R({00,10,01,20,11} | Ω) with 2 ≤ m₁, m₂ ≤ 4

Published:2006 Issue:2 Volume:36 Page:237-259
ISSN:1348-6365
Container-title:JOURNAL OF THE JAPAN STATISTICAL SOCIETY
language:en
Short-container-title:JJSS

Author:

Kuwada Masahide¹,Lu Shujie²,Hyodo Yoshifumi³,Taniguchi Eiji³

Affiliation:

1. Faculty of Integrated Arts and Sciences, Hiroshima University

2. Graduate School of Engineering, Hiroshima University

3. Graduate School of Informatics, Okayama University of Science

Publisher

The Japan Statistical Society

Link

https://www.jstage.jst.go.jp/article/jjss/36/2/36_2_237/_pdf

Reference19 articles.

1. Bose, R. C. and Srivastava, J. N. (1964). Multidimensional partially balanced designs and their analysis, with applications to partially balanced factorial fractions, Sankhya, 26, 145–168.

2. Chakravarti, I. M. (1956). Fractional replication in asymmetrical factorial designs and partially balanced arrays, Sankhya, 17, 143–164.

3. Ghosh, S. and Kuwada, M. (2001). Estimable parametric functions for balanced fractional 2^m factorial designs, Statistical Research Group, Technical Report 01-7, Hiroshima University.

4. Hyodo, Y., Kuwada, M., Okada, R. and Taniguchi, E. (2004). Partially balanced fractional 2^m₁+m₂ factorial designs of resolutions R({00,10,01,20,02} | Ω) and R({00,10,01,20,11} | Ω), Technical Report No. 36, IINS.

5. Kuwada, M. (1986). Optimal partially balanced fractional 2^m₁+m₂ factorial designs of resolution IV, Ann. Inst. Statist. Math., A38, 343–351.

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