In this paper, we define and study a new lifetime model called the Kumaraswamy Marshall-Olkin log-logistic distribution. The new model has the advantage of being capable of modeling various shapes of aging and failure criteria. The new model contains some well-known distributions as special cases such as the Marshall-Olkin log-logistic, log-logistic, lomax, Pareto type II and Burr XII distributions. Some of its mathematical properties including explicit expressions for the quantile and generating functions, ordinary moments, skewness, kurtosis are derived. The maximum likelihood estimators of the unknown parameters are obtained. The importance and flexibility of the new model is proved empirically using a real data set
We introduce a five-parameter continuous model, called the McDonald log-logistic distribution, to ex...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
In this paper, we define and study a new lifetime model called the Kumaraswamy Marshall-Olkin log-lo...
In this study we present a new distribution named as Marshall-Olkin Half Logistic (MOHL) by extendin...
We develop the new Kumaraswamy Log-Logistic Weibull (KLLoGW) distribution by combining the Kumaraswa...
In this paper, we introduce a new three-parameter generalized version of the Gompertz model called t...
A new five-parameter distribution is defined and studied. The new model is referred to as the Kumara...
We introduce a new family of continuous distributions called the Kumaraswamy Marshal-Olkin generaliz...
We introduce a new distribution via the Marshall-Olkin generator calledthe Marshall-Olkin Log-logist...
We introduce a new distribution via the Marshall-Olkin generator calledthe Marshall-Olkin Log-logist...
In this paper, a new generalized distribution called the log-logistic Weibull (LLoGW) distribution i...
This paper introduces a new extension of the Inverse Exponential distribution using the framework of...
In this paper, a new generalized distribution called the log-logistic Weibull (LLoGW) distribution i...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
We introduce a five-parameter continuous model, called the McDonald log-logistic distribution, to ex...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
In this paper, we define and study a new lifetime model called the Kumaraswamy Marshall-Olkin log-lo...
In this study we present a new distribution named as Marshall-Olkin Half Logistic (MOHL) by extendin...
We develop the new Kumaraswamy Log-Logistic Weibull (KLLoGW) distribution by combining the Kumaraswa...
In this paper, we introduce a new three-parameter generalized version of the Gompertz model called t...
A new five-parameter distribution is defined and studied. The new model is referred to as the Kumara...
We introduce a new family of continuous distributions called the Kumaraswamy Marshal-Olkin generaliz...
We introduce a new distribution via the Marshall-Olkin generator calledthe Marshall-Olkin Log-logist...
We introduce a new distribution via the Marshall-Olkin generator calledthe Marshall-Olkin Log-logist...
In this paper, a new generalized distribution called the log-logistic Weibull (LLoGW) distribution i...
This paper introduces a new extension of the Inverse Exponential distribution using the framework of...
In this paper, a new generalized distribution called the log-logistic Weibull (LLoGW) distribution i...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
We introduce a five-parameter continuous model, called the McDonald log-logistic distribution, to ex...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...
A new distribution called the log generalized Lindley-Weibull (LGLW) distribution for modeling lifet...