Bayes estimation of a two-parameter exponential distribution and its implementation
Dublin Core
Title
Bayes estimation of a two-parameter exponential distribution and its implementation
Subject
Employees
Exponential distribution
Jeffrey’s prior
Linear exponential
Type I censored
Exponential distribution
Jeffrey’s prior
Linear exponential
Type I censored
Description
Life test data analysis is a statistical method used to analyze time data until a certain event occurs. If the life test data is produced after the experiment has been running for a set amount of time, the life time data may be type I censored data. When conducting observations for survival analysis, it is anticipated that the data would conform to a specific probability distribution. Meanwhile, to determine the characteristics of a population, parameter estimation is carried out. The purpose of this study is to use the linear exponential loss function method to derive parameter estimators from the exponential distribution of two parameters on type I censored data. The prior distribution used is a non-informative prior with the determination technique using the Jeffrey’s method. Based on the research results that have been obtained, application is carried out on real data. This data is data on the length of time employees have worked before they experienced attrition with a censorship limit based on age, namely 58 years, obtained from the Kaggle.com website. Based on the estimation results, the average length of work for employees is 6.29427 years. This shows that employees tend to experience attrition after working for a relatively long period of time.
Creator
Ardi Kurniawan, Johanna Tania Victory, Toha Saifudin
Source
Journal homepage: http://telkomnika.uad.ac.id
Date
Aug 5, 2024
Contributor
PERI IRAWAN
Format
PDF
Language
ENGLISH
Type
TEXT
Files
Collection
Citation
Ardi Kurniawan, Johanna Tania Victory, Toha Saifudin, “Bayes estimation of a two-parameter exponential distribution and its implementation,” Repository Horizon University Indonesia, accessed February 4, 2026, https://repository.horizon.ac.id/items/show/10354.