Efficient closed-form maximum a posteriori estimators for the gamma distribution
From MaRDI portal
Publication:4960597
DOI10.1080/00949655.2017.1422503OpenAlexW2783443240MaRDI QIDQ4960597
Francisco Louzada, Pedro L. Ramos
Publication date: 23 April 2020
Published in: Journal of Statistical Computation and Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00949655.2017.1422503
Related Items (5)
The inverse weighted Lindley distribution: Properties, estimation and an application on a failure time data ⋮ Comparison of some interval estimation methods for the parameters of the gamma distribution ⋮ Some new results for the transmuted generalized gamma distribution ⋮ Maximum likelihood and maximum a posteriori estimators for the Riesz probability distribution ⋮ A Reparameterized Weighted Lindley Distribution: Properties, Estimation and Applications
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Overall objective priors
- On the estimation of the shape parameter of the gamma distribution in second-order asymptotics
- On new moment estimation of parameters of the gamma distribution using its characterization
- Frequentist validity of posterior quantiles for a two-parameter exponential family
- Bayesian Analysis of the Two-Parameter Gamma Distribution
- Bias-corrected maximum likelihood estimation for the beta distribution
- Bayesian analysis of the generalized gamma distribution using non-informative priors
- Improved maximum-likelihood estimation of the shape parameter in the Nakagami distribution
- Bias reduction of maximum likelihood estimates for a modified skew-normal distribution
- Exact confidence intervals for the shape parameter of the gamma distribution
- Improved point estimation for the Kumaraswamy distribution
- Probability Theory and Statistical Inference
- A Generalization of the Gamma Distribution
- Closed-Form Estimators for the Gamma Distribution Derived From Likelihood Equations
This page was built for publication: Efficient closed-form maximum a posteriori estimators for the gamma distribution