Inference on p{y<x} in the weibull case
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Publication:4019233
DOI10.1080/03610919108812944zbMath0850.62310OpenAlexW1976826740MaRDI QIDQ4019233
Publication date: 16 January 1993
Published in: Communications in Statistics - Simulation and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03610919108812944
Parametric tolerance and confidence regions (62F25) Point estimation (62F10) Monte Carlo methods (65C05) Statistical tables (62Q05) Reliability and life testing (62N05)
Related Items (17)
Estimation of \(R=P(Y<X)\) for three-parameter Weibull distribution ⋮ A new alternative quantile regression model for the bounded response with educational measurements applications of OECD countries ⋮ Inferences on stress–strength parameter based on GLD5 distribution ⋮ Reliability of stress–strength model for exponentiated Pareto distributions ⋮ Stress-strength reliability of exponentiated Fréchet distributions based on Type-II censored data ⋮ Reliability estimation in a multicomponent stress–strength model under generalized half-normal distribution based on progressive type-II censoring ⋮ Inference for the stress-strength reliability for the two-parameter Burr type X under Type I and Type II censoring ⋮ Stress–strength models with more than two states under exponential distribution ⋮ A Note on Estimation of Stress-Strength Reliability under Generalized Uniform Distribution when Strength Stochastically Dominates Stress ⋮ Estimation of reliability in multicomponent stress-strength based on Dagum distribution ⋮ Confidence limits for stress-strength reliability involving Weibull models ⋮ Bayes estimation of \(P(Y < X)\) for the Weibull distribution with arbitrary parameters ⋮ Burr-XII Distribution Parametric Estimation and Estimation of Reliability of Multicomponent Stress-Strength ⋮ Estimation and testing ofP(Y > X) in two-parameter exponential distributions ⋮ Estimation of reliability in a bivariate normal distribution with equal coefficients of variation ⋮ Inference on reliability \(P(Y < X)\) in the Levy distribution ⋮ Inference on reliability \(P(Y < x)\) in a \(p\)-dimensional Rayleigh distribution
Cites Work
- Statistical Inference for Pr(Y < X): The Normal Case
- Confidence Limits for Stress-Strength Models with Explanatory Variables
- On Procedures for Comparing Two Weibull Populations
- Nonparametric Upper Confidence Bounds for Pr{Y < X} and Confidence Limits for Pr{Y < X} When X and Y are Normal
- The Estimation of Reliability from Stress-Strength Relationships
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