2008
DOI: 10.1002/sim.3228
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Parametric robust inferences for correlated ordinal data

Abstract: The aim of this article is to provide asymptotically valid likelihood inferences about regression parameters for correlated ordinal response variables. The legitimacy of this novel approach requires no knowledge of the underlying joint distributions so long as their second moments exist. The efficacy of the proposed parametric approach is demonstrated via simulations and the analyses of two real data sets.

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Cited by 5 publications
(4 citation statements)
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“…If ignoring such correlation, the standard errors of estimates are likely to be underestimated, leading to incorrect inference. In this vein, we adopt a parametric robust method originated from robust likelihood function throughout the analysis (Tsou & Shen, 2008).…”
Section: Analytical Strategymentioning
confidence: 99%
“…If ignoring such correlation, the standard errors of estimates are likely to be underestimated, leading to incorrect inference. In this vein, we adopt a parametric robust method originated from robust likelihood function throughout the analysis (Tsou & Shen, 2008).…”
Section: Analytical Strategymentioning
confidence: 99%
“…Details about the formation and properties of robust likelihood function can be found in Royall and Tsou 8 and Tsou and Shen. 9…”
Section: Robust Likelihood Inference For κmentioning
confidence: 99%
“…Details about the formation and properties of robust likelihood function can be found in Royall and Tsou, 6 and Tsou and Shen. 8…”
Section: The Working Model and The Construction Of Robust Likelihoomentioning
confidence: 99%
“…The variance of {l(θ,ν(θ))/θ}/N, namely, B (equation (2), p . 3553 in Tsou and Shen 8 ), then turns out to be Obviously, one can substitute θ^ and ν^ for their respective targeting parameters in A and B to acquire their consistent empirical versions A^ and B^, with other unknown probabilities replaced, respectively, by p^1=i=1 Nδi1/N, p^2=i=1 Nδi2/N, p^12=i=1…”
Section: The Working Model and The Construction Of Robust Likelihoomentioning
confidence: 99%