The performance assessment on the lifetime performance index of products following Chen lifetime distribution based on the progressive type I interval censored sample

DOI10.1016/j.cam.2017.11.022zbMath1392.62350OpenAlexW2771551518MaRDI QIDQ1689434

Shu-Fei Wu

Publication date: 12 January 2018

Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cam.2017.11.022

zbMATH Keywords

maximum likelihood estimatorprocess capability indicesprogressive type I interval censored sampletesting algorithmic procedureChen lifetime distribution

Mathematics Subject Classification ID

Censored data models (62N01) Applications of statistics in engineering and industry; control charts (62P30) Reliability and life testing (62N05)

Related Items

Inference on a progressive type I interval-censored truncated normal distribution ⋮ Inference of progressively type-II censored competing risks data from Chen distribution with an application

Cites Work

• Unnamed Item
• The art of progressive censoring. Applications to reliability and quality
• Computational testing algorithmic procedure of assessment for lifetime performance index of products with Weibull distribution under progressive type I interval censoring
• A new two-parameter lifetime distribution with bathtub shape or increasing failure rate function
• Likelihood inference for the lifetime performance index under progressive type-II censoring
• Computational testing algorithmic procedure of assessment for lifetime performance index of products with one-parameter exponential distribution under progressive type I interval censoring
• Assessing the lifetime performance index of products with the exponential distribution under progressively type II right censored samples
• The exact hypothesis test for the shape parameter of a new two-parameter distribution with the bathtub shape or increasing failure rate function under progressive censoring with random removals
• PROGRESSIVE INTERVAL CENSORING: SOME MATHEMATICAL RESULTS WITH APPLICATIONS TO INFERENCE