A new lifetime class of distributions is introduced by compounding the exponential Pareto and power series distributions. The compounding procedure follows the same set-up carried out by Adamidis and Loukas (1998). We obtain several properties of the new class including ordinary and conditional, mean deviations, Bonferroni and Lorenz curves, residual and reversed residual lifes and order statistics. The maximum likelihood estimation procedure is carried out to estimate the model parameters. We present three special models of the proposed class
We introduce a new generalized family of nonnegative continuous distributions by adding two extra pa...
Abstract: In this paper, we introduce a new three-parameter distribution by compounding the Nadaraja...
summary:In this paper, we introduce a general family of continuous lifetime distributions by compoun...
In this paper we introduce the Weibull power series (WPS) class of distributions which is obtained b...
The exponential power distribution (EP) is a lifetime model that can exhibit increasing and bathtub ...
In this paper, we explore a new family of models for lifetime data called Ishita Power Series family...
A new class of distributions with increasing, decreasing, bathtub-shaped and unimodal hazard rate fo...
In this article, we introduce a new generalization of the Exponentiated Exponential distribution. Va...
For the first time, a new continuous distribution, called the generalized beta exponentiated Pareto ...
Pareto distribution is one of the well known distributions used to fit heavy-tailed data. Various ge...
In this paper, we introduce the exponentiated power generalized Weibull power series (EPGWPS) family...
The exponential distribution is a popular statistical distribution to study the problems in lifetime...
A new lifetime class with decreasing failure ratewhich is obtained by compounding truncated Poisson ...
A new lifetime distribution for modeling system lifetime in series setting is proposed that embodies...
In the present study, we propose a new family of distributions namely the Pareto-X family. A sub mod...
We introduce a new generalized family of nonnegative continuous distributions by adding two extra pa...
Abstract: In this paper, we introduce a new three-parameter distribution by compounding the Nadaraja...
summary:In this paper, we introduce a general family of continuous lifetime distributions by compoun...
In this paper we introduce the Weibull power series (WPS) class of distributions which is obtained b...
The exponential power distribution (EP) is a lifetime model that can exhibit increasing and bathtub ...
In this paper, we explore a new family of models for lifetime data called Ishita Power Series family...
A new class of distributions with increasing, decreasing, bathtub-shaped and unimodal hazard rate fo...
In this article, we introduce a new generalization of the Exponentiated Exponential distribution. Va...
For the first time, a new continuous distribution, called the generalized beta exponentiated Pareto ...
Pareto distribution is one of the well known distributions used to fit heavy-tailed data. Various ge...
In this paper, we introduce the exponentiated power generalized Weibull power series (EPGWPS) family...
The exponential distribution is a popular statistical distribution to study the problems in lifetime...
A new lifetime class with decreasing failure ratewhich is obtained by compounding truncated Poisson ...
A new lifetime distribution for modeling system lifetime in series setting is proposed that embodies...
In the present study, we propose a new family of distributions namely the Pareto-X family. A sub mod...
We introduce a new generalized family of nonnegative continuous distributions by adding two extra pa...
Abstract: In this paper, we introduce a new three-parameter distribution by compounding the Nadaraja...
summary:In this paper, we introduce a general family of continuous lifetime distributions by compoun...