4.2 Article

Reparameterized extended Maxwell regression: Properties, estimation and application

Journal

COMMUNICATIONS IN STATISTICS-THEORY AND METHODS
Volume 52, Issue 20, Pages 7252-7270

Publisher

TAYLOR & FRANCIS INC
DOI: 10.1080/03610926.2022.2042561

Keywords

Bayesian inference; experimental data; likelihood inference; median; regression model

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We propose a reparameterized regression for estimating the median of an extended Maxwell distribution with positive support. We investigate the structural properties of the distribution and estimate the parameters using maximum likelihood and Bayesian methods. Influence measures and quantile residuals are defined, and Monte Carlo simulations are conducted for inference purposes. The new regression is also applied to an experimental data set.
We propose a reparameterized regression for the median of an extended Maxwell distribution that can be used when the response variable has a positive support. We obtain some structural properties of the distribution. The parameter estimates are obtained by maximum likelihood and Bayesian methods. Some influence measures and quantile residuals are defined. Several Monte Carlo simulations are reported for inference purposes. The new regression is applied to an experimental data set.

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