Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Power method polynomial transformations are commonly used for simulating continuous non-normal distributions with specified moments. However, conventional moment-based estimators can a be substantially biased, b have high variance, or c be influenced by outliers. In view of these concerns, a characterization of power method transformations by L-moments is introduced. Specifically, systems of equations are derived for determining coefficients for specified L-moment ratios, which are associated with standard normal and standard logistic-based polynomials of order five and three. Boundaries...
Moments and cumulants are commonly used to characterize the probability distribution or observed dat...
This paper derives closed-form solutions for the fifth-ordered power method poly- nomial transformat...
We present a computational approach to the method of moments using Monte Carlo simulation. Simple al...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
Power method polynomials are used for simulating non-normal dis-tributions with specified product mo...
Power method polynomial transformations are commonly used for simulating continuous nonnormal distri...
This paper derives a standard normal based power method polynomial transformation for Monte Carlo si...
We suggest a procedure for estimating Nth degree polynomial approximations to unknown (or known) pro...
We suggest a procedure for estimating Nth degree polynomial approximations to unknown (or known) pro...
Accurate estimation of parameters of a probability distribution is of immense importance in statisti...
Estimation of any probability distribution parameters is vital because imprecise and biased estimate...
In this thesis, we have studied L-moments and trimmed L-moments (TL-moments) which are both linear f...
Moments and cumulants are commonly used to characterize the probability distribution or ob-served da...
The conventional power method transformation is a moment-matching technique that simulates non-norma...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
Moments and cumulants are commonly used to characterize the probability distribution or observed dat...
This paper derives closed-form solutions for the fifth-ordered power method poly- nomial transformat...
We present a computational approach to the method of moments using Monte Carlo simulation. Simple al...
This paper develops two families of power method (PM) distributions based on polynomial transformati...
Power method polynomials are used for simulating non-normal dis-tributions with specified product mo...
Power method polynomial transformations are commonly used for simulating continuous nonnormal distri...
This paper derives a standard normal based power method polynomial transformation for Monte Carlo si...
We suggest a procedure for estimating Nth degree polynomial approximations to unknown (or known) pro...
We suggest a procedure for estimating Nth degree polynomial approximations to unknown (or known) pro...
Accurate estimation of parameters of a probability distribution is of immense importance in statisti...
Estimation of any probability distribution parameters is vital because imprecise and biased estimate...
In this thesis, we have studied L-moments and trimmed L-moments (TL-moments) which are both linear f...
Moments and cumulants are commonly used to characterize the probability distribution or ob-served da...
The conventional power method transformation is a moment-matching technique that simulates non-norma...
The Burr families (Type III and Type XII) of distributions are traditionally used in the context of ...
Moments and cumulants are commonly used to characterize the probability distribution or observed dat...
This paper derives closed-form solutions for the fifth-ordered power method poly- nomial transformat...
We present a computational approach to the method of moments using Monte Carlo simulation. Simple al...