This paper derives the Burr Type III and Type XII family of distributions in the contexts of univariate -moments and the - correlations. Included is the development of a procedure for specifying nonnormal distributions with controlled degrees of -skew, -kurtosis, and -correlations. The procedure can be applied in a variety of settings such as statistical modeling (e.g., forestry, fracture roughness, life testing, operational risk, etc.) and Monte Carlo or simulation studies. Numerical examples are provided to demonstrate that -moment-based Burr distributions are superior to their conventional moment-based analogs in terms of estimation and distribution fitting. Evaluation of the proposed procedure also demonstrates that the estimates of -sk...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper introduces a standard logistic L-moment-based system of distributions. The proposed syste...
The Burr XII distribution can closely approximate many other well-known probability density function...
This paper describes a method for simulating univariate and multivariate Burr Type III and Type XII ...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
This paper introduces two families of distributions referred to as the symmetric κ and asymmetric κL...
This paper describes a method for simulating univariate and mul-tivariate Burr Type III and Type XII...
This paper introduces a method for simulating univariate and multivariate Dagum distributions throug...
This paper characterizes the conventional moment-based Schmeiser-Deutsch (S-D) class of distribution...
Tables are presented for parameters c,k of the Burr III and XII distribution, which cover a wide gri...
This paper derives closed-form solutions for the -and-ℎ shape parameters associated with the Tukey f...
This paper derives closed-form solutions for the -and-ℎ shape parameters associated with the Tukey f...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper introduces a standard logistic L-moment-based system of distributions. The proposed syste...
The Burr XII distribution can closely approximate many other well-known probability density function...
This paper describes a method for simulating univariate and multivariate Burr Type III and Type XII ...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
This paper introduces two families of distributions referred to as the symmetric κ and asymmetric κL...
This paper describes a method for simulating univariate and mul-tivariate Burr Type III and Type XII...
This paper introduces a method for simulating univariate and multivariate Dagum distributions throug...
This paper characterizes the conventional moment-based Schmeiser-Deutsch (S-D) class of distribution...
Tables are presented for parameters c,k of the Burr III and XII distribution, which cover a wide gri...
This paper derives closed-form solutions for the -and-ℎ shape parameters associated with the Tukey f...
This paper derives closed-form solutions for the -and-ℎ shape parameters associated with the Tukey f...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
This paper introduces a standard logistic L-moment-based system of distributions. The proposed syste...
The Burr XII distribution can closely approximate many other well-known probability density function...