On a class of distributions generated by stochastic mixture of the extreme order statistics of a sample of size two

04/08/2019
by   S. M. Mirhoseini, et al.
0

This paper considers a family of distributions constructed by a stochastic mixture of the order statistics of a sample of size two. Various properties of the proposed model are studied. We apply the model to extend the exponential and symmetric Laplace distributions. An extension to the bivariate case is considered.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
04/08/2021

A new stochastic order based on discrete Laplace transform and some ordering results of the order statistics

This paper aims to study a new stochastic order based upon discrete Lapl...
research
05/19/2019

Second Order Expansions for Sample Median with Random Sample Size

In practice, we often encounter situations where a sample size is not de...
research
03/20/2022

On a characterization of exponential and double exponential distributions

Recently, G. Yanev obtained a characterization of the exponential family...
research
07/14/2017

Hierarchical EM algorithm for estimating the parameters of Mixture of Bivariate Generalized Exponential distributions

This paper provides a mixture modeling framework using the bivariate gen...
research
03/22/2020

Efficient Clustering for Stretched Mixtures: Landscape and Optimality

This paper considers a canonical clustering problem where one receives u...
research
01/01/2023

Semidefinite programming on population clustering: a global analysis

In this paper, we consider the problem of partitioning a small data samp...

Please sign up or login with your details

Forgot password? Click here to reset