A Bayesian multivariate probit for ordinal data with semiparametric random-effects
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[1] S. MacEachern,et al. A semiparametric Bayesian model for randomised block designs , 1996 .
[2] Xiao-Li Meng,et al. Modeling covariance matrices in terms of standard deviations and correlations, with application to shrinkage , 2000 .
[3] Lancelot F. James,et al. Gibbs Sampling Methods for Stick-Breaking Priors , 2001 .
[4] Albert Y. Lo,et al. On a Class of Bayesian Nonparametric Estimates: I. Density Estimates , 1984 .
[5] S. Chib,et al. Analysis of multivariate probit models , 1998 .
[6] Peter E. Rossi,et al. Bayesian Statistics and Marketing , 2005 .
[7] T. Ferguson. Prior Distributions on Spaces of Probability Measures , 1974 .
[8] G. Molenberghs,et al. Type I and Type II Error Under Random‐Effects Misspecification in Generalized Linear Mixed Models , 2007, Biometrics.
[9] T. Ferguson. A Bayesian Analysis of Some Nonparametric Problems , 1973 .
[10] E. Greenleaf. Improving Rating Scale Measures by Detecting and Correcting Bias Components in Some Response Styles , 1992 .
[11] Michael A. West,et al. Hierarchical priors and mixture models, with applications in regression and density estimation , 2006 .
[12] Forrest W. Young. Quantitative analysis of qualitative data , 1981 .
[13] Michael J. Daniels,et al. A New Algorithm for Simulating a Correlation Matrix Based on Parameter Expansion and Reparameterization , 2006 .
[14] Greg M. Allenby,et al. Covariance Decompositions for Accurate Computation in Bayesian Scale-Usage Models , 2012 .
[15] C. Antoniak. Mixtures of Dirichlet Processes with Applications to Bayesian Nonparametric Problems , 1974 .
[16] Michael Keane,et al. A Computationally Practical Simulation Estimator for Panel Data , 1994 .
[17] G. Verbeke,et al. A Linear Mixed-Effects Model with Heterogeneity in the Random-Effects Population , 1996 .
[18] W. Wong,et al. The calculation of posterior distributions by data augmentation , 1987 .
[19] Peter E. Rossi,et al. Overcoming Scale Usage Heterogeneity , 2001 .
[20] Hans Baumgartner,et al. Response Styles in Marketing Research: A Cross-National Investigation , 2001 .
[21] J. Ware,et al. Random-effects models for longitudinal data. , 1982, Biometrics.
[22] Radford M. Neal. Markov Chain Sampling Methods for Dirichlet Process Mixture Models , 2000 .
[23] D. Blackwell,et al. Ferguson Distributions Via Polya Urn Schemes , 1973 .
[24] Paul A. Ruud,et al. Simulation of multivariate normal rectangle probabilities and their derivatives theoretical and computational results , 1996 .
[25] P. Heagerty,et al. Misspecified maximum likelihood estimates and generalised linear mixed models , 2001 .
[26] Mary Kathryn Cowles,et al. Accelerating Monte Carlo Markov chain convergence for cumulative-link generalized linear models , 1996, Stat. Comput..
[27] M. Escobar,et al. Bayesian Density Estimation and Inference Using Mixtures , 1995 .
[28] L. Tierney. Markov Chains for Exploring Posterior Distributions , 1994 .
[29] Greg M. Allenby,et al. Multivariate Analysis of Multiple Response Data , 2003 .
[30] S. MacEachern,et al. Estimating mixture of dirichlet process models , 1998 .
[31] Keisuke Hirano,et al. Semiparametric Bayesian Inference in Autoregressive Panel Data Models , 2002 .
[32] Timothy R. Johnson,et al. On the use of heterogeneous thresholds ordinal regression models to account for individual differences in response style , 2003 .
[33] Irvine Clarke,et al. Extreme response style in cross-cultural research: An empirical investigation. , 2000 .
[34] P. Green,et al. On Bayesian Analysis of Mixtures with an Unknown Number of Components (with discussion) , 1997 .
[35] J. Sethuraman. A CONSTRUCTIVE DEFINITION OF DIRICHLET PRIORS , 1991 .
[36] M. Escobar. Estimating Normal Means with a Dirichlet Process Prior , 1994 .
[37] C. Robert,et al. Estimation of Finite Mixture Distributions Through Bayesian Sampling , 1994 .
[38] P. Green,et al. Corrigendum: On Bayesian analysis of mixtures with an unknown number of components , 1997 .
[39] P. Müller,et al. Nonparametric Bayesian Modeling for Multivariate Ordinal Data , 2005 .
[40] John Geweke,et al. Efficient Simulation from the Multivariate Normal and Student-t Distributions Subject to Linear Constraints and the Evaluation of Constraint Probabilities , 1991 .