Chebet, N. and Kosgei, M. and Kerich, G. (2018) Group Divisible Variance – Sum Third Order Rotatable Design through Balanced Incomplete Block Designs in Four Dimensions. Asian Journal of Probability and Statistics, 1 (2). pp. 1-9. ISSN 2582-0230
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Abstract
In the study of rotatable designs, the variance of the estimated response at a point is a function of the distance of that point from a particular origin. Group divisible Rotatable Designs have been evolved by imposing conditions on the levels of factors in a rotatable design. In Group Divisible Third Order Rotatable Designs (GDTORD), the v-factors are split into two groups of p and (v-p) factors such that the variance of a response estimated at a point equidistant from the centre of the designs is a function of the distances and from a suitable origin for each group respectively. Where and denotes the distances of the projection of the points in each of the group from a suitable origin respectively. In this paper, a four dimensional Group Divisible Variance-Sum Third Order Rotatable Design is constructed using a balanced incomplete block design.
Item Type: | Article |
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Subjects: | Open Article Repository > Mathematical Science |
Depositing User: | Unnamed user with email support@openarticledepository.com |
Date Deposited: | 06 May 2023 07:06 |
Last Modified: | 24 Oct 2024 04:02 |
URI: | http://journal.251news.co.in/id/eprint/1245 |