Inferences for stress-strength reliability of Burr Type X distributions based on ranked set sampling
In this study, we consider the point and interval estimation of the stress-strength reliability based on ranked set sampling when the stress and the strength are both independent Burr Type X random variables. In the context of point estimation, we obtain the maximum likelihood (ML) estimator of usin...
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Published in | Communications in statistics. Simulation and computation Vol. 51; no. 6; pp. 3324 - 3340 |
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Main Authors | , |
Format | Journal Article |
Language | English |
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Taylor & Francis
03.06.2022
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Abstract | In this study, we consider the point and interval estimation of the stress-strength reliability
based on ranked set sampling when the stress
and the strength
are both independent Burr Type X random variables. In the context of point estimation, we obtain the maximum likelihood (ML) estimator of
using iterative methods. We also use Mehrotra and Nanda's modified maximum likelihood methodology, which gives explicit estimator of
as an alternative to the ML methodology. In view of interval estimation, we construct the asymptotic confidence interval of
In addition, the bootstrap confidence intervals of
are constructed based on two different resampling methods. The performance of the proposed estimators (both point and interval) is compared with their simple random sampling counterparts. A real data set from an agricultural experiment is analyzed to show the implementation of the proposed methodologies. |
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AbstractList | In this study, we consider the point and interval estimation of the stress-strength reliability
based on ranked set sampling when the stress
and the strength
are both independent Burr Type X random variables. In the context of point estimation, we obtain the maximum likelihood (ML) estimator of
using iterative methods. We also use Mehrotra and Nanda's modified maximum likelihood methodology, which gives explicit estimator of
as an alternative to the ML methodology. In view of interval estimation, we construct the asymptotic confidence interval of
In addition, the bootstrap confidence intervals of
are constructed based on two different resampling methods. The performance of the proposed estimators (both point and interval) is compared with their simple random sampling counterparts. A real data set from an agricultural experiment is analyzed to show the implementation of the proposed methodologies. In this study, we consider the point and interval estimation of the stress–strength reliability based on ranked set sampling when the stress and the strength are both independent Burr Type X random variables. In the context of point estimation, we obtain the maximum likelihood (ML) estimator of using iterative methods. We also use Mehrotra and Nanda’s modified maximum likelihood methodology, which gives explicit estimator of as an alternative to the ML methodology. In view of interval estimation, we construct the asymptotic confidence interval of In addition, the bootstrap confidence intervals of are constructed based on two different resampling methods. The performance of the proposed estimators (both point and interval) is compared with their simple random sampling counterparts. A real data set from an agricultural experiment is analyzed to show the implementation of the proposed methodologies. |
Author | Akgül, Fatma Gül Şenoğlu, Birdal |
Author_xml | – sequence: 1 givenname: Fatma Gül surname: Akgül fullname: Akgül, Fatma Gül organization: Department of Computer Engineering, Artvin Çoruh University – sequence: 2 givenname: Birdal surname: Şenoğlu fullname: Şenoğlu, Birdal organization: Department of Statistics, Ankara University |
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Snippet | In this study, we consider the point and interval estimation of the stress-strength reliability
based on ranked set sampling when the stress
and the strength... In this study, we consider the point and interval estimation of the stress–strength reliability based on ranked set sampling when the stress and the strength... |
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SubjectTerms | Asymptotic methods Burr Type X distribution Confidence intervals Efficiency Iterative methods Maximum likelihood estimators Modified maximum likelihood Random sampling Random variables Ranked set sampling Reliability Resampling Stress-strength reliability |
Title | Inferences for stress-strength reliability of Burr Type X distributions based on ranked set sampling |
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