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Inferences Using Censored Samples And Record Values From Burr-XII
Details
Censoring is very common in life testing experiments and reliability studies. Progressive first-failure-censoring and an adaptive progressive Type II censoring schemes will be a good choice in this situation. Also, record values and associated statistics are of great importance in several real life problems. There are a number of situations in which an observation is retained only if it is a record value. In this book, we propose different methods to estimate the parameters of the Burr-XII distribution using different censoring schemes and record values. We used the maximum likelihood estimator, different parametric bootstrap methods and we provide a Bayesian method to estimate these parameters as well as the coefficient of variation, the stress-strength reliability model and hazard functions. In the Bayesian method we propose two approaches to approximate the posterior: Lindley s approximation and the Markov chain Monte Carlo (MCMC) methods. Also, the statistical Bayesian predictions have been treated. Bayesian prediction intervals based on progressive first-failure-censored from Burr-XII as a formative sample are obtained and discussed
Autorentext
Author: Dr. Abdullah A. Modhesh,lecture of statistics Taiz University, Yamen.Co-Author: Prof. Ahmed A.Soliman is a professor ofstatistics at Sohag University, Egypt.Currently he with the department of mathematics, Islamic University, Madinah, KSA. Co-Author : Dr. Ahmed H. Abd-Ellah, is a professor of statistics at Sohag University, Egypt.
Weitere Informationen
- Allgemeine Informationen
- GTIN 09783659282652
- Sprache Englisch
- Größe H220mm x B150mm x T13mm
- Jahr 2012
- EAN 9783659282652
- Format Kartonierter Einband
- ISBN 3659282650
- Veröffentlichung 21.10.2012
- Titel Inferences Using Censored Samples And Record Values From Burr-XII
- Autor Abdullah Modhesh , Ahmed Soliman , Ahmed Abd-Ellah
- Untertitel Estimation, Prediction, Bayesian and non-Bayesian approaches
- Gewicht 340g
- Herausgeber LAP LAMBERT Academic Publishing
- Anzahl Seiten 216
- Genre Mathematik