Estimation of R=P(Y<X)R=P(Y<X) for three-parameter Weibull distribution

By Debasis Kundu, Mohammad Z. Raqab. 2009

209 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/d582e04dfbaf54f727f3506425a4232f30b3f99c

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In Statistics and Probability

Citations in the corpus

Estimation of δ=P(X<Y) for Burr XII distribution based on the progressively first failure-censored samples (2012, background): “Since then, the estimation of parameter δ has received considerable attention in the statistical literature and has been investigated under different distributions, for example, [8,10–12,14,20–22] under complete random samples.”
On estimation of R=P(Y<X) for exponential distribution under progressive type-II censoring (2012, background): “For some of the recent references, the readers may refer to Kundu and Gupta [11, 12], Raqab and Kundu [14], Kundu and Raqab [13], Raqab et al.”
Exponentiated Transmuted Generalized Raleigh Distribution: A New Four Parameter Rayleigh Distribution (2015, methodology): “The first data set (gauge lengths of 10 mm) from Kundu and Raqab (2009).”
Burr-XII Distribution Parametric Estimation and Estimation of Reliability of Multicomponent Stress-Strength (2015, background): “…were considered by several authors for different distributions (Enis and Geisser (1971), Downtown (1973), Awad and Gharraf (1986), McCool (1991), Nandi and Aich (1994), Surles and Padgett (1998), Raqab and Kundu (2005), Kundu and Gupta (2005, 2006), Raqab et al. (2008), and Kundu and Raqab (2009)).”
ESTIMATION OF RELIABILITY IN MULTICOMPONENT STRESS- STRENGTH MODEL: LOG-LOGISTIC DISTRIBUTION (2010, unknown): “[17], Kundu and Raqab [11].”
Prediction for future failures in Weibull distribution under hybrid censoring (2015, unknown): “[26] The data are presented in Table 1.”
Inferences on Stress-Strength Reliability from Lindley Distributions (2013, background): “Some of the recent work on the stress-strength model can be obtained in Kundu and Gupta (2005, 2006), Raqab and Kundu (2005), Kundu and Raqab (2009), Krishnamoorthy et al. (2007) and the references cited therein.”
Classical and Bayesian Estimation of Reliability in Multicomponent Stress-Strength Model Based on Weibull Distribution (2015, methodology): “When the X and Y are independent and follow the generalized exponential, Weibull, three-parameter Weibull and Kumaraswamy distributions, the estimation of R was studied by Kundu & Gupta (2005), Kundu & Gupta (2006), Kundu & Raqab (2009) and Nadar, Kizilaslan & Papadopoulos (2014), respectively.”
The Transmuted Weibull Lomax Distribution: Properties and Application (2015, unknown): “The data set (gauge lengths of 10 mm) from Kundu and Raqab (2009).”