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CREATION
Title : Algorithms of D-Optimal Design for Morgan Mercer Flodin (MMF) Models with Three Parameters
Author :

TATIK WIDIHARIH (1) Prof. Dr. Sri Haryatmi, M.Sc. (2) Dr. Drs. Gunardi, M.Si. (3) YUCIANA WILANDARI (4)
Date : 11 2016
Keyword : Nonlinear Model, D-optimal, Tchebycheff System, Minimally Supported Designs. Nonlinear Model, D-optimal, Tchebycheff System, Minimally Supported Designs.
Abstract : Morgan Mercer Flodin (MMF) model is used in many areas including biological growth studies, animal and husbandry, chemistry, finance, pharmacokinetics and pharmacodynamics. Locally D-optimal designs for Morgan Mercer Flodin (MMF) models with three parameters are investigated. We used the Generalized Equivalence Theorem of Kiefer and Wolvowitz to determine D-optimality criteria. Number of roots for standardized variance are determined using Tchebysheff system concept and it is used to decide that the design is minimally supported design. In these models, designs are minimally supported designs with uniform weight on its support, and the upper bound of the design region is a support point.
Group of Knowledge : Statistik
Level : Internasional
Status :
Published
Document
No Title Document Type Action
1 196511281991031004-1441-Publikasi.pdf
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2 196511281991031004-1441-Publikasi.pdf
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3 196511281991031004-1441-Publikasi.pdf
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4 full.pdf
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5 Algorithms of D-Optimal Design for Morgan Mercer Flodin (MMF) Models with Three Parameters.pdf
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