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Details for article 6 of 8 found articles
| Title: |
On the problem of augmented fractional factorial designs |
| Author: |
Sana, G.M Raktoe, B.L. Pesotan, H. |
| Appeared in: |
Communications in statistics |
| Paging: | Volume 11 (1982) nr. 23 pages 2731-2745 |
| Year: |
1982 |
| Contents: |
Let D be a saturated fractional factorial design of the general K1 x K2 ...x Kt factorial such that it consists of m distinct treatment combinations and it is capable of providing an unbiased estimator of a subvector of m factorial parameters under the assumption that the remaining k-m,t (k = H it ) factorial parameters are negligible. Such a design will not provide an unbiased estimator of the varianceσ2 Suppose that D is an optimal design with respect to some optimality criterion (e.g. d-optimality, a-optimality or e-optimality) and it is desirable to augment D with c treatmentcombinations with the aim to estimate 2 Suppose that D is an optimal design with respect to some optimality criterion (e.g. d-optimality, a-optimality or e-optimality) and it is desirable to augment D with c treatment combinations with the aim to estimate σ2 unbiasedly. The problem then is how to select the c treatment combinations such that the augmented design D retains its optimality property. This problem, in all its generality is extremely complex. The objective of this paper is to provide some insight in the problem by providing a partial answer in the case of the 2tfactorial, using the d-optimality criterion. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 6 of 8 found articles
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