2016
DOI: 10.14736/kyb-2016-4-0575
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D-optimal and highly D-efficient designs with non-negatively correlated observations

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Cited by 1 publication
(2 citation statements)
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“…We do not know how to prove this, but we have confirmed it numerically. More precisely, we conducted a numerical search based on the tabu-search algorithm (Harman et al, 2016;Jung and Yum, 1996) to find the D-optimal designs in D (n, m, b) for certain n, m and k. We used a modification of the R code of a tabusearch-based approach for chemical balance weighing designs by Katulska and Smaga (2016) (Domijan, 2012;R Core Team, 2015). It is significant that we did not find D-better designs than d 4 .…”
Section: D-optimal Designs Whenmentioning
confidence: 99%
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“…We do not know how to prove this, but we have confirmed it numerically. More precisely, we conducted a numerical search based on the tabu-search algorithm (Harman et al, 2016;Jung and Yum, 1996) to find the D-optimal designs in D (n, m, b) for certain n, m and k. We used a modification of the R code of a tabusearch-based approach for chemical balance weighing designs by Katulska and Smaga (2016) (Domijan, 2012;R Core Team, 2015). It is significant that we did not find D-better designs than d 4 .…”
Section: D-optimal Designs Whenmentioning
confidence: 99%
“…It can be modified for other experimental designs and other optimality criteria, since it is usually quite easy to obtain a lower or upper (depending on the criterion) bound for the value of a criterion (see, for example, Katulska and Smaga, 2016). Studying efficiency in this way, may help to indicate very good or even optimal designs under a given optimality criterion.…”
Section: D-optimal Designs Whenmentioning
confidence: 99%