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Estimation in inverse Gaussian regression: comparison of asymptotic and bootstrap distributions
Authors:Yogendra P Chaubey  
Institution:

Department of Mathematics and Statistics, Concordia University, Loyola Campus, 7141 Sherbrooke St. W., Montreal, Quebec, Canada H4B 1R6

Abstract:This paper presents a brief review of the asymptotic properties of the pseudo-maximum likelihood estimator in the regression model where the reciprocal of the mean of the dependent variable is considered to be a linear function of the regressor variables, and the observations on the dependent variable are assumed to have an inverse Gaussian distribution. The large sample theory for the pseudo-maximum likelihood estimator presented in Babu and Chaubey (1996) is highlighted and a simulation study is carried out to compare the approximation yielded by the bootstrap distribution to that of the asymptotic distribution.
Keywords:Inverse Gaussian distribution  Pseudo-maximum likelihood estimator  Strong consistency  Weak convergence
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