Estimation of the Location and Scale Parameters of a Pareto Distribution by Linear Functions of Order Statistics

DOI10.2307/2284174zbMath0273.62017OpenAlexW4234280381MaRDI QIDQ5180708

Kerstin Vännman, Gunnar Kulldorff

Publication date: 1973

Full work available at URL: https://doi.org/10.2307/2284174

Mathematics Subject Classification ID

Point estimation (62F10) Order statistics; empirical distribution functions (62G30)

Related Items (15)

Estimation of parameters of a pareto distribution by generalized order statistics ⋮ Computational comparison of the prediction intervals of future observation for three-parameter Pareto distribution with known shape parameter ⋮ Comparisons of methods of estimation for a pareto distribution of the first kind ⋮ Positivity of the best unbiased \(L\)-estimator of the scale parameter with complete or selected order statistics from location-scale distribution ⋮ Computational comparison for weighted moments estimators and BLUE of the scale parameter of a Pareto distribution with known shape parameter under type II multiply censored sample ⋮ A comparison of estimation techniques for the three parameter pareto distribution ⋮ Computational comparison of prediction future lifetime of electronic components with Pareto distribution based on multiply type II censored samples ⋮ Sequential estimation problems for the scale parameter of a Pareto distribution ⋮ Linear estimation of the location and scale parameters based on selected order statistics ⋮ Triple sampling procedure for estimating the scale parameters of pareto distributions ⋮ A Note on Order Statistics from Pareto Distribution ⋮ Bounding maximum likelihood estimates based on incomplete ordered data ⋮ On the estimation of the Pareto law from under-reported data ⋮ Order statistics from non-identical right-truncated Lomax random variables with applications ⋮ Optimal spacing of the selected sample quantiles for the joint estimation of the location and scale parameters of a symmetric distribution

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