Posterior computations based on sample quantiles: one- and two-parameter exponential cases

DOI10.1080/02331880701396427zbMath1126.62019OpenAlexW2001181717MaRDI QIDQ5435314

Arturo J. Fernández

Publication date: 14 January 2008

Published in: Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/02331880701396427

zbMATH Keywords

order statisticssurvival functionfailure censoringincomplete ordered data

Mathematics Subject Classification ID

Censored data models (62N01) Bayesian inference (62F15) Reliability and life testing (62N05)

Cites Work

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• Determination of optimum spacings for the estimation of the scale parameter of an exponential distribution based on sample quantiles
• Hypothesis testing of the location and scale parameters using order statistics
• An application of Cheng's lemma for minimizing the asymptotic variance of best asymptotically normal estimators based on sample quantiles
• Bounding maximum likelihood estimates based on incomplete ordered data
• A density-quantile function approach to optimal spacing selection
• Limit theorems for the maximum likelihood estimate under general multiply type II censoring
• A note on the optimum spacing of sample quantiles from the six extreme value distributions
• Estimation of the Mean and Standard Deviation of the Logistic Distribution Based on Multiply Type-II Censored Samples
• Asymptotic Properties of a Family of Minimum Quantile Distance Estimators
• Simplified Estimates for the Exponential Distribution
• Optimum Estimators of the Parameters of Negative Exponential Distributions from One or Two Order Statistics
• Estimation for one- and two-parameter exponential distributions under multiple type-II censoring
• A Unified Approach to Choosing Optimum Quantiles for the ABLE's
• Estimators Based on Order Statistics from a Pareto Distribution
• Estimation for two-parameter weibull distribution and extreme-value distribution under multiply type-II censoring
• Estimation of the location and scale parameters of the extreme value distmbution based on multiply type-II censored samples
• Estimation of exponential parameters under multiply type II censoring
• Linear Estimation of Parameters of the Cauchy Distribution Based on Sample Quantiles
• Internal estimations for one-and two-parameter exponential distributions under multiple type-II censoring
• Estimation of One or Two Parameters of the Exponential Distribution on the Basis of Suitably Chosen Order Statistics
• Estimation of the Parameters of the Exponential Distribution Based on Optimum Order Statistics in Censored Samples
• Linear Estimation of the Location and Scale Parameters of the Cauchy Distribution Based on Sample Quantiles
• Percentile estimators for the parameters of the Weibull distribution
• Simultaneous Estimation of the Parameters of the Extreme Value Distribution by Sample Quantiles
• Confidence Intervals for the Exponential Scale Parameter Using Optimally Selected Order Statistics
• Asymptotic Optimum Quantiles for the Estimation of the Parameters of the Negative Exponential Distribution
• Estimating the Parameters of Negative Exponential Populations from One or Two Order Statistics
• Exact Confidence Bounds, Based on One Order Statistic, for the Parameter of an Exponential Population

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