Comparison Between Methods Estimation of Rayleigh Distribution

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We have estimated the parameters of a Rayleigh distribution using different ways, including traditional methods (classical), such as (Least Squares Method, Maximum Likelihood Method, White Method and Ridge Regression Method). The Robust methods we used are (Robustfit Method, M-estimator Method and Robust Ridge Regression Method). These methods are used to find the estimators of the parameters of this distribution we adopt an experimental study to design a number of simulation experiments (Simulation) using the software package Matlab. Default values for the parameters of the distribution and different sample sizes are used. The experiment is repeated 1000 times to get a high homogeneity. For comparison between estimators to determine which is better Several scales, including the scale Mean Squares Error (MSE) and the measure of the Mean Squares Error of Parameters (MSEth) and II measure the coefficient of determination R2, have been used. It has been found that the least squares method is the best method of estimation among classical methods Robustfit is the best method among the Robust methods in both simulation experiments and field study of the real data.

Autorentext

Prof.Dr. Fadhil Al-Abidi holds a PhD in statistics from Baghdad University in 2001, he is Dean of college and faculty member in Al-Furat Al-Awast University. Mujtaba Zuhair holds a Msc in mathematics science from the University of Kufa in 2014, work Computer Technical Engineering Department, Faculty of Technical Engineering, The Islamic University.

Weitere Informationen

  • Allgemeine Informationen
    • GTIN 09786139898596
    • Sprache Englisch
    • Größe H220mm x B150mm x T9mm
    • Jahr 2018
    • EAN 9786139898596
    • Format Kartonierter Einband
    • ISBN 6139898595
    • Veröffentlichung 09.08.2018
    • Titel Comparison Between Methods Estimation of Rayleigh Distribution
    • Autor Fadhil Abdul Abbas Al- Aabdi , Mujtaba Zuhair Ali Karidi
    • Gewicht 221g
    • Herausgeber LAP LAMBERT Academic Publishing
    • Anzahl Seiten 136
    • Genre Mathematik

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