On the Bivariate Moments of Order Statistics from a Logistic Distribution
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Publication:5515008
DOI10.1214/aoms/1177699379zbMath0139.37506OpenAlexW1995510731MaRDI QIDQ5515008
Publication date: 1966
Published in: The Annals of Mathematical Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1214/aoms/1177699379
Related Items (18)
Using algebraic software to compute the moments of order statistics ⋮ Relations for order statistics from non-identical logistic random variables and assessment of the effect of multiple outliers on the bias of linear estimators ⋮ Progressive censoring methodology: an appraisal (with comments and rejoinder) ⋮ Revisiting best linear unbiased estimation of location-scale parameters based on optimally selected order statistics using compound design ⋮ Order statistics from the type i generalized logistic distribution ⋮ Means, variances and covariances of order statistics blue's for the type i generalized logistic ⋮ Recurrence Relations And Identities For Moments Of Order Statistics, II; Specific Continuous Distributions ⋮ Approximate maximum likelihood estimation for a generalized logistic distribution ⋮ Estimation of location and scale parameters of a distribution by U-statistics based on best linear functions of order statistics ⋮ On characterizations of the logistic distribution ⋮ Recurrence relations for moments of progressively censored order statistics from logistic distribution with applications to inference ⋮ Estimation of the Mean and Standard Deviation of the Logistic Distribution Based on Multiply Type-II Censored Samples ⋮ Moments of order statistics from truncated log-logistic distribution ⋮ Estimation of the Parameters of Type-I Generalized Logistic Distribution Using Order Statistics ⋮ Exact formula for the cumulative distribution function of the quasi-range from the logistic distribution ⋮ One-sided trimming in small samples with asymmetric contamination ⋮ Order statistics from the half logistic distribution ⋮ On the moments of order statistics from the doubly truncated logistic distribution
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