Optimal and near-optimal pairs for the estimation of effects in 2-level choice experiments

DOI10.1016/S0378-3758(02)00399-3zbMath1031.62059OpenAlexW2055874392MaRDI QIDQ1416480

Leonie Burgess, Deborah J. Street

Publication date: 14 December 2003

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0378-3758(02)00399-3

zbMATH Keywords

Bradley-Terry modelPaired comparisonsFactorial designsOrthogonal main effect plan

Mathematics Subject Classification ID

Optimal statistical designs (62K05) Paired and multiple comparisons; multiple testing (62J15)

Related Items (15)

\(D\)-optimal conjoint choice designs with no-choice options for a nested logit model ⋮ A-optimal and A-efficient designs for discrete choice experiments ⋮ Optimal designs for asymmetric linear paired comparisons with a profile strength constraint ⋮ Designs for first-order interactions in paired comparison experiments with two-level factors ⋮ Some open combinatorial problems in the design of stated choice experiments ⋮ D-efficient or deficient? A robustness analysis of stated choice experimental designs ⋮ Optimal \(s^n\) factorial designs when observations within-blocks are correlated ⋮ Optimal designs for stated choice experiments that incorporate ties ⋮ Optimal stated preference choice experiments when all choice sets contain a specific option ⋮ Optimal designs for choice experiments with asymmetric attributes ⋮ Design strategies for sequential choice experiments involving economic alternatives ⋮ Optimal two-level conjoint designs with constant attributes in the profile sets ⋮ Some results on Pareto optimal choice sets for estimating main effects and interactions in \(2^n\) and \(3^n\) factorial plans ⋮ Optimal designs for stated choice experiments generated from fractional factorial designs ⋮ Partial-profile choice designs for estimating main effects and interactions of two-level attributes from paired comparison data

Cites Work

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• Design of paired comparison experiments when treatments are levels of a single quantitative variable
• Optimal paired comparison designs for factorial and quadratic models
• Reduction of the number of pairs in paired comparison designs and exact designs for quadratic models
• OPTIMAL DESIGNS FOR 2^kPAIRED COMPARISON EXPERIMENTS
• Optimal designs for asymmetrical factorial paired comparison experiments

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