We introduce a new family of continuous distributions called the complementary geometric transmuted-G family, which extends the transmuted family proposed by Shaw and Buckley (2007). Some of its mathematical properties including explicit expressions for the ordinary and incomplete moments, quantile and generating functions, entropies, order statistics and probability weighted moments are derived. Two special models of the introduced family are discussed in detail. The maximum likelihood method is used for estimating the model parameters. The importance and flexibility of the new family are illustrated by means of two applications to real data sets. We provide some simulation results to assess the performance of the proposed model.WoSScopu
<p>This paper provides a new generalization of the complementary Weibull geometric distribution that...
We introduce and study general mathematical properties of a new generator of continuous distribution...
We define and study a new class of continuous distributions called the Poisson- Â family. We present...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
The transmuted family of distributions has been receiving increased attention over the last few year...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
This paper provides a new generalization of the complementary Weibull geometric distribution th...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
This paper provides a new generalization of the complementary Weibull geometric distribution introdu...
In this work, we introduce a new class of continuous distributions called the generalized poissonfam...
We introduce and study general mathematical properties of a new generator of continuous distribution...
We introduce and study general mathematical properties of a new generator of continuous distribution...
<p>This paper provides a new generalization of the complementary Weibull geometric distribution that...
We introduce and study general mathematical properties of a new generator of continuous distribution...
We define and study a new class of continuous distributions called the Poisson- Â family. We present...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
The transmuted family of distributions has been receiving increased attention over the last few year...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
In this paper, a new transmuted general family of distributions is introduced and studied. In partic...
This paper provides a new generalization of the complementary Weibull geometric distribution th...
We introduce a new class of continuous distributions called the transmuted exponentiated generalized...
This paper provides a new generalization of the complementary Weibull geometric distribution introdu...
In this work, we introduce a new class of continuous distributions called the generalized poissonfam...
We introduce and study general mathematical properties of a new generator of continuous distribution...
We introduce and study general mathematical properties of a new generator of continuous distribution...
<p>This paper provides a new generalization of the complementary Weibull geometric distribution that...
We introduce and study general mathematical properties of a new generator of continuous distribution...
We define and study a new class of continuous distributions called the Poisson- Â family. We present...