FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W28248511> ?p ?o ?g. }

• W28248511 abstract "The regular resolution TV fractional factorial designs described in the have many desirable properties; main effect estimates are uncorrelatedand are unbiased by two-factor interactions, whilst estimates of the two-factorinteraction effects are limited to the identification of a significant orthogonalaliased string. An augmenting experiment is required to identify which interactionsin the string are significant and which are inert.In addition to the regular class of fractional designs there exist a seriesof minimum run non-regular resolution IV designs. These non-regular designscan be further divided into orthogonal and non-orthogonal designs. To examinen factors these designs require 2n runs and are generated from minimum runresolution III designs via the Box and Wilson foldover thereom. These designsusually result in a saving of runs when compared with the corresponding regularfractional designs. Orthogonal designs provide uncorrelated main effectestimates. However, the two-factor interaction effects are usually confoundedin an complex manner. Non-orthogonal designs provide correlated main effectestimates and also exhibit complex confounding in the two-factor interactionsubspace.This thesis examines a number of minimum run resolution IV non-regulardesigns and determines whether it is possible to search for and estimate asmall number of two-factor interactions without the need of augmenting trials.The orthogonal designs considered are the foldover designs generated from the12,20 and 24 factor Plackett and Burman designs, whilst the non-orthogonaldesigns considered are the foldover designs generated from the Yang 6 and 14factor designs and the Raghavarao 13 factor design. Unlike the regular factorialdesigns, some of these non-regular designs provide estimates of a smallnumber of two-factor interactions without the addition of augmenting trials.In particular the 20 and 24 factor Plackett and Burman foldover designs areshown to be resolution V in every set of 5 factors and to allow the search andestimation of up to two two-factor interactions. The foldovers of the Yang andRaghavarao designs allow the search and estimation of up to one two-factorinteraction.As the number of interactions considered gets larger, the search and estimationcannot be done for some values of the interaction effects. In thesecases a number of models are equally likely. In situations such as this augmentingtrials are discussed, and a technique is devised to deal with the designof augmenting trials. This thesis is also concerned with the analysis ofthese non-regular designs and two methods are presented to analyse searchdesigns which are illustrated through the examination of some simulated experiments." @default.
• W28248511 created "2016-06-24" @default.
• W28248511 creator A5050776551 @default.
• W28248511 date "1997-01-01" @default.
• W28248511 modified "2023-09-24" @default.
• W28248511 title "Properties of some minimum run resolution IV designs" @default.
• W28248511 cites W1521537686 @default.
• W28248511 cites W1533179050 @default.
• W28248511 cites W1560843434 @default.
• W28248511 cites W1606003127 @default.
• W28248511 cites W1964105999 @default.
• W28248511 cites W1970347532 @default.
• W28248511 cites W1975206641 @default.
• W28248511 cites W1977193551 @default.
• W28248511 cites W1981397726 @default.
• W28248511 cites W1984087698 @default.
• W28248511 cites W1984597404 @default.
• W28248511 cites W1992047397 @default.
• W28248511 cites W2000455043 @default.
• W28248511 cites W2030810530 @default.
• W28248511 cites W2034624211 @default.
• W28248511 cites W2036794320 @default.
• W28248511 cites W2052814528 @default.
• W28248511 cites W2054223801 @default.
• W28248511 cites W2065448160 @default.
• W28248511 cites W2085149753 @default.
• W28248511 cites W2151734088 @default.
• W28248511 cites W2314653259 @default.
• W28248511 cites W3035751571 @default.
• W28248511 cites W2070202718 @default.
• W28248511 hasPublicationYear "1997" @default.
• W28248511 type Work @default.
• W28248511 sameAs 28248511 @default.
• W28248511 citedByCount "0" @default.
• W28248511 crossrefType "dissertation" @default.
• W28248511 hasAuthorship W28248511A5050776551 @default.
• W28248511 hasConcept C105795698 @default.
• W28248511 hasConcept C111374699 @default.
• W28248511 hasConcept C11413529 @default.
• W28248511 hasConcept C138268822 @default.
• W28248511 hasConcept C150077022 @default.
• W28248511 hasConcept C154945302 @default.
• W28248511 hasConcept C16469947 @default.
• W28248511 hasConcept C165064840 @default.
• W28248511 hasConcept C169222746 @default.
• W28248511 hasConcept C199360897 @default.
• W28248511 hasConcept C2781039887 @default.
• W28248511 hasConcept C28662235 @default.
• W28248511 hasConcept C33923547 @default.
• W28248511 hasConcept C34559072 @default.
• W28248511 hasConcept C41008148 @default.
• W28248511 hasConcept C42632107 @default.
• W28248511 hasConcept C83469408 @default.
• W28248511 hasConceptScore W28248511C105795698 @default.
• W28248511 hasConceptScore W28248511C111374699 @default.
• W28248511 hasConceptScore W28248511C11413529 @default.
• W28248511 hasConceptScore W28248511C138268822 @default.
• W28248511 hasConceptScore W28248511C150077022 @default.
• W28248511 hasConceptScore W28248511C154945302 @default.
• W28248511 hasConceptScore W28248511C16469947 @default.
• W28248511 hasConceptScore W28248511C165064840 @default.
• W28248511 hasConceptScore W28248511C169222746 @default.
• W28248511 hasConceptScore W28248511C199360897 @default.
• W28248511 hasConceptScore W28248511C2781039887 @default.
• W28248511 hasConceptScore W28248511C28662235 @default.
• W28248511 hasConceptScore W28248511C33923547 @default.
• W28248511 hasConceptScore W28248511C34559072 @default.
• W28248511 hasConceptScore W28248511C41008148 @default.
• W28248511 hasConceptScore W28248511C42632107 @default.
• W28248511 hasConceptScore W28248511C83469408 @default.
• W28248511 hasLocation W282485111 @default.
• W28248511 hasOpenAccess W28248511 @default.
• W28248511 hasPrimaryLocation W282485111 @default.
• W28248511 hasRelatedWork W1564923539 @default.
• W28248511 hasRelatedWork W1874013690 @default.
• W28248511 hasRelatedWork W1988094660 @default.
• W28248511 hasRelatedWork W2010378161 @default.
• W28248511 hasRelatedWork W2067167139 @default.
• W28248511 hasRelatedWork W2070691432 @default.
• W28248511 hasRelatedWork W2084038126 @default.
• W28248511 hasRelatedWork W2130978601 @default.
• W28248511 hasRelatedWork W2145988894 @default.
• W28248511 hasRelatedWork W2174248914 @default.
• W28248511 hasRelatedWork W232618064 @default.
• W28248511 hasRelatedWork W2528410818 @default.
• W28248511 hasRelatedWork W2588417940 @default.
• W28248511 hasRelatedWork W2766279334 @default.
• W28248511 hasRelatedWork W2809659937 @default.
• W28248511 hasRelatedWork W2953299100 @default.
• W28248511 hasRelatedWork W3121571953 @default.
• W28248511 hasRelatedWork W3126062609 @default.
• W28248511 hasRelatedWork W94621742 @default.
• W28248511 hasRelatedWork W1685468186 @default.
• W28248511 isParatext "false" @default.
• W28248511 isRetracted "false" @default.
• W28248511 magId "28248511" @default.
• W28248511 workType "dissertation" @default.