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Small Area Estimation under Poisson–Dirichlet Process Mixture Models
by
Ke, Qinchun
, Qiu, Xiang
, Liu, Yulu
, Zhou, Xueqin
in
Accuracy
/ Algorithms
/ Bayesian nonparametric estimation
/ Comparative analysis
/ Error analysis
/ Estimates
/ Hypothesis testing
/ Markov chains
/ Markov processes
/ Maximum likelihood estimation
/ MCMC algorithm
/ Monte Carlo method
/ nested error regression models
/ Normal distribution
/ Parameter estimation
/ Poisson–Dirichlet process
/ Regression models
/ Simulation methods
/ small area estimation
/ Variables
2024
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Small Area Estimation under Poisson–Dirichlet Process Mixture Models
by
Ke, Qinchun
, Qiu, Xiang
, Liu, Yulu
, Zhou, Xueqin
in
Accuracy
/ Algorithms
/ Bayesian nonparametric estimation
/ Comparative analysis
/ Error analysis
/ Estimates
/ Hypothesis testing
/ Markov chains
/ Markov processes
/ Maximum likelihood estimation
/ MCMC algorithm
/ Monte Carlo method
/ nested error regression models
/ Normal distribution
/ Parameter estimation
/ Poisson–Dirichlet process
/ Regression models
/ Simulation methods
/ small area estimation
/ Variables
2024
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Do you wish to request the book?
Small Area Estimation under Poisson–Dirichlet Process Mixture Models
by
Ke, Qinchun
, Qiu, Xiang
, Liu, Yulu
, Zhou, Xueqin
in
Accuracy
/ Algorithms
/ Bayesian nonparametric estimation
/ Comparative analysis
/ Error analysis
/ Estimates
/ Hypothesis testing
/ Markov chains
/ Markov processes
/ Maximum likelihood estimation
/ MCMC algorithm
/ Monte Carlo method
/ nested error regression models
/ Normal distribution
/ Parameter estimation
/ Poisson–Dirichlet process
/ Regression models
/ Simulation methods
/ small area estimation
/ Variables
2024
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Small Area Estimation under Poisson–Dirichlet Process Mixture Models
Journal Article
Small Area Estimation under Poisson–Dirichlet Process Mixture Models
2024
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Overview
In this paper, we propose an improved Nested Error Regression model in which the random effects for each area are given a prior distribution using the Poisson–Dirichlet Process. Based on this model, we mainly investigate the construction of the parameter estimation using the Empirical Bayesian(EB) estimation method, and we adopt various methods such as the Maximum Likelihood Estimation(MLE) method and the Markov chain Monte Carlo algorithm to solve the model parameter estimation jointly. The viability of the model is verified using numerical simulation, and the proposed model is applied to an actual small area estimation problem. Compared to the conventional normal random effects linear model, the proposed model is more accurate for the estimation of complex real-world application data, which makes it suitable for a broader range of application contexts.
Publisher
MDPI AG
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