Reliability of a Stress-Strength Model with Burr Type III Distributions
By N. Mokhlis. 2005
91 citations recorded by the source corpus.
Subfields: Safety, Risk, Reliability and Quality, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/de36d4d2fdc434d3b58bf2f39c26344d1d3af41a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Safety, Risk, Reliability and Quality
- Fatih Kızılaslan
- Alexander Papadopoulos
- Mustafa Nadar
- Sabrina Giordano
- Filippo Domma
- Ali I. Genç
- Sadegh Rezaei
In Statistics and Probability
- Fatih Kızılaslan
- Mustafa Nadar
- Filippo Domma
- Sabrina Giordano
- Alexander Papadopoulos
- Rasool Tahmasbi
- Manijeh Mahmoodi
- Ali I. Genç
Citations in the corpus
- Estimation of P[Y<X]P[Y<X] for generalized Pareto distribution (2010, background): “…logistic (Nadarajah, 2004a), Laplace (Nadarajah, 2004b), exponential case with common location parameter (Baklizi and El-Masri, 2004), Burr type III (Mokhlis, 2005), beta (Nadarajah, 2005a), gamma (Nadarajah, 2005b), bivariate exponential (Nadarajah and Kotz, 2006) andWeibull (Kundu andGupta,…”
- Classical and Bayesian estimation of $$P(X<Y)$$P(X<Y) using upper record values from Kumaraswamy’s distribution (2014, background): “For most recent results on the topic see Kundu and Gupta (2005), Mokhlis (2005), Baklizi (2008), Rezaei et al. (2010), Nadar et al. (2012) and the references therein.”
- Classical and Bayesian estimation of P(Y < X) for Kumaraswamy's distribution (2014, methodology): “The estimation of P(Y < X) was studied for the Burr-type III by Mokhlis [31], for the Weibull by Kundu and Gupta [32], for the generalized exponential by Kundu and Gupta [33] and for the generalized Pareto by Rezaei et al. [34].”
- A copula-based approach to account for dependence in stress-strength models (2013, background): “Burr III belongs to a system of Burr distributions which has received much attention in the literature.”
- Estimation of P(X>Y) with Topp–Leone distribution (2013, background): “Many authors assumed that X and Y belong to a certain family of probability distributions with unknown parameters and then considered the estimation problem of the reliability P, for example, the exponential distribution [1–4], uniform distribution [3], generalized exponential distribution [5], gene”