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D-optimal designs

Chemometrics and Intelligent Laboratory Systems, 1995
Abstract Many classical symmetrical designs have desirable characteristics, one of which is called D-optimality. The D-optimality concept can also be applied to select a design when the classical symmetrical designs cannot be used, such as when the experimental region is not regular in shape, when the number of experiments chosen by a classical ...
P.F. de Aguiar   +4 more
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D-Optimal Designs with Interaction Coverage

Journal of Statistical Theory and Practice, 2009
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Hoskins, Dean S.   +2 more
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On d-optimal designs for binary data

Journal of Statistical Planning and Inference, 1988
We use the criterion of D-optimality of the Fisher information matrix to derive optimal vectors for binary data. Some concepts of totally positive functions and Polya functions of order II are used to derive properties of the determinant of the Fisher information matrix arising in quantal response bioassay and attribute life testing models. As is often
Khan, M. K., Yazdi, A. A.
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D-optimal fractional factorial designs

Statistics & Probability Letters, 1998
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Chiu, Wan-Yi, John, Peter W. M.
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Minimax D‐Optimal Designs for the Logistic Model

Biometrics, 2000
Summary. We propose an algorithm for constructing minimax D‐optimal designs for the logistic model when only the ranges of the values for both parameters are assumed known. Properties of these designs are studied and compared with optimal Bayesian designs and Sitter's (1992, Biometrics, 48, 1145–1155) minimax D‐optimal kk‐designs.
King, Joy, Wong, Weng-Kee
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Comparison of Robust Criteria for D-Optimal Designs

Journal of Biopharmaceutical Statistics, 2012
This study compared the performance of a local and three robust optimality criteria in terms of the standard error for a one-parameter and a two-parameter nonlinear model with uncertainty in the parameter values. The designs were also compared in conditions where there was misspecification in the prior parameter distribution.
Foo, Lee Kien   +3 more
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D‐optimal minimax fractional factorial designs

Canadian Journal of Statistics, 2013
AbstractThe D‐optimal minimax criterion is proposed to construct fractional factorial designs. The resulting designs are very efficient, and robust against misspecification of the effects in the linear model. The criterion was first proposed by Wilmut & Zhou (2011); their work is limited to two‐level factorial designs, however.
Lin, Dennis K. J., Zhou, Julie
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D-optimal weighing designs for six objects

Metrika, 2000
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Neubauer, Michael G.   +2 more
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D-optimality of the dual of BIB designs

Statistics & Probability Letters, 1992
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D-optimal designs for weighted polynomial regression

Journal of Statistical Planning and Inference, 1997
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Chang, Fu-Chuen, Lin, Ge-Chen
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