Influence diagnostics in nonlinear reproductive dispersion mixed models

DOI10.1080/02331880600688197zbMath1098.62095OpenAlexW1967612892WikidataQ57535864 ScholiaQ57535864MaRDI QIDQ3409004

Wenzhuan Zhang, Nian Sheng Tang, Bo-Cheng Wei

Publication date: 7 November 2006

Published in: Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/02331880600688197

zbMATH Keywords

Local influenceLaplace approximationDiagnosticsCase-deletion modelFisher's scoring iterative methodMean-shift outlier modelNonlinear reproductive dispersion mixed models

Mathematics Subject Classification ID

Estimation in multivariate analysis (62H12) Diagnostics, and linear inference and regression (62J20)

Related Items (13)

Nonlinear mixed-effects models with scale mixture of skew-normal distributions ⋮ Bayesian analysis of non-linear structural equation models with non-ignorable missing outcomes from reproductive dispersion models ⋮ Maximum-likelihood estimation and influence analysis in multivariate skew-normal reproductive dispersion mixed models for longitudinal data ⋮ Diagnostics for repeated measurements in nonlinear mixed effects models ⋮ Asymptotic properties of approximate maximum quasi-likelihood estimator in quasi-likelihood nonlinear models with random effects ⋮ Local influence analysis for quasi-likelihood nonlinear models with random effects ⋮ Bayesian analysis of semiparametric reproductive dispersion mixed-effects models ⋮ Influence analysis of additive mixed-effects nonlinear regression models via EM algorithm ⋮ Local influence analysis for semiparametric reproductive dispersion nonlinear models ⋮ Local influence analysis of nonlinear structural equation models with nonignorable missing outcomes from reproductive dispersion models ⋮ Bayesian Analysis of Nonlinear Reproductive Dispersion Mixed Models for Longitudinal Data with Nonignorable Missing Covariates ⋮ A note on the properties of the reproductive dispersion model ⋮ Statistical Diagnostics for Skew-t-Normal Nonlinear Models

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• LOCAL INFLUENCE IN NONLINEAR REPRODUCTIVE DISPERSION MODELS
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