Maximum Approximate Bernstein Likelihood Estimation of Densities in a Two-sample Semiparametric Model

02/28/2021
by   Zhong Guan, et al.
0

Maximum likelihood estimators are proposed for the parameters and the densities in a semiparametric density ratio model in which the nonparametric baseline density is approximated by the Bernstein polynomial model. The EM algorithm is used to obtain the maximum approximate Bernstein likelihood estimates. Simulation study shows that the performance of the proposed method is much better than the existing ones. The proposed method is illustrated by real data examples. Some asymptotic results are also presented and proved.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
06/20/2019

Maximum Approximate Bernstein Likelihood Estimation in Proportional Hazard Model for Interval-Censored Data

Maximum approximate Bernstein likelihood estimates of density function a...
research
01/22/2019

Bernstein Polynomial Model for Nonparametric Multivariate Density

In this paper, we study the Bernstein polynomial model for estimating th...
research
10/29/2020

Nonparametric estimation of copulas and copula densities by orthogonal projections

In this paper we study nonparametric estimators of copulas and copula de...
research
06/05/2022

Approximating the first passage time density from data using generalized Laguerre polynomials

This paper analyzes a method to approximate the first passage time proba...
research
04/16/2021

Regularized Maximum Likelihood Estimation for the Random Coefficients Model

The random coefficients model Y_i=β_0_i+β_1_i X_1_i+β_2_i X_2_i+…+β_d_i ...
research
06/01/2018

Model-based clustering for populations of networks

We propose a model-based clustering method for populations of networks t...
research
07/20/2020

Iterative Method for Tuning Complex Simulation Code

Tuning a complex simulation code refers to the process of improving the ...

Please sign up or login with your details

Forgot password? Click here to reset