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Communications in Statistics - Simulation and Computation Volume 46, 2017 - Issue 4
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Original Articles

Estimation of P{X < Y} for geometric—exponential model based on complete and censored samples

Milan JovanovićFaculty of Mathematics, University of Belgrade, Belgrade, SerbiaCorrespondence[email protected]
Pages 3050-3066 | Received 08 Oct 2014, Accepted 09 Jul 2015, Published online: 20 Dec 2016

Citations (13)

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Read on this site (5)

Burcu Hudaverdi & Selim Orhun Susam. (2023) On the copula-based reliability of stress-strength model under bivariate stress. International Journal of General Systems 52:7, pages 842-863.
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Joby K. Jose, Drisya M.Manoharan M.. (2022) Estimation of stress-strength reliability using discrete phase type distribution. Communications in Statistics - Theory and Methods 51:2, pages 368-386.
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Hanieh Panahi & Saeid Asadi. (2019) Estimation of the micro splat splashing data using the inverted exponentiated Rayleigh stress-strength reliability model. Journal of Statistics and Management Systems 22:8, pages 1401-1416.
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Alessandro Barbiero. (2019) A bivariate geometric distribution allowing for positive or negative correlation. Communications in Statistics - Theory and Methods 48:11, pages 2842-2861.
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Vikas Kumar Sharma. (2018) Bayesian analysis of head and neck cancer data using generalized inverse Lindley stress–strength reliability model. Communications in Statistics - Theory and Methods 47:5, pages 1155-1180.
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Articles from other publishers (8)

Alessandro Barbiero. (2023) Estimation of the reliability parameter for a Poisson-exponential stress-strength model. International Journal of System Assurance Engineering and Management 15:3, pages 1261-1272.
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Fatma ÇİFTCİ, Buğra SARAÇOĞLU, Neriman AKDAM & Yunus AKDOĞAN. (2023) Estimation of stress-strength reliability for generalized Gompertz distribution under progressive type-II censoring. Hacettepe Journal of Mathematics and Statistics 52:5, pages 1379-1395.
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Bhupendra Singh, Amit Singh Nayal & Abhishek Tyagi. (2023) Estimation of $$P[Y<Z]$$ under Geometric-Lindley model. Ricerche di Matematica.
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Amit Singh Nayal, Bhupendra Singh, Abhishek Tyagi & Christophe Chesneau. (2023) Classical and Bayesian inferences on the stress-strength reliability $ {R = P[Y &lt; X &lt; Z]} $ in the geometric distribution setting. AIMS Mathematics 8:9, pages 20679-20699.
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Alessandro Barbiero. (2019) Properties and estimation of a bivariate geometric model with locally constant failure rates. Annals of Operations Research 312:1, pages 3-22.
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Indrajeet Kumar & Kapil Kumar. (2021) On estimation of $$P(V<U)$$ for inverse Pareto distribution under progressively censored data. International Journal of System Assurance Engineering and Management 13:1, pages 189-202.
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Jun Hu, Yan Zhuang & Clara Goldiner. (2021) Fixed-accuracy confidence interval estimation of $$\varvec{P(X<Y)}$$ under a geometric–exponential model. Japanese Journal of Statistics and Data Science 4:2, pages 1079-1104.
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Milan JOVANOVIĆ, Bojana MİLOŠEVİĆ & Marko OBRADOVİĆ. (2020) Estimation of stress-strength probability in a multicomponent model based on geometric distribution. Hacettepe Journal of Mathematics and Statistics 49:4, pages 1515-1532.
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