Three-stage estimation procedures for the negative exponential distributions

DOI10.1007/BF02613132zbMath0629.62034MaRDI QIDQ1094030

A. Mauromoustakos, Nitis Mukhopadhyay

Publication date: 1987

Published in: Metrika (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/176100

zbMATH Keywords

coverage probabilitylocation parametersone-sample casesecond order expansionsFixed width confidence intervalnegative exponential populationssimulated resultsThree-stage sampling procedurestwo- sample situations

Mathematics Subject Classification ID

Parametric tolerance and confidence regions (62F25) Point estimation (62F10)

Related Items (13)

A note on three-stage confidence intervals for the difference of locations: The exponential case ⋮ On comparing locations of two-parameter exponential distributions using sequential sampling with applications in cancer research ⋮ Three-stage estimation procedures for the negative exponential distributions ⋮ Simultaneous estimation after selection and ranking and other procedures: The negative exponential case ⋮ On the admissibility of some sequential confidence intervals for the negative exponential location parameter ⋮ Sequential estimation problems for negative exponential populations ⋮ A new formulation of minimum risk fixed-width confidence interval (MRFWCI) estimation problems for a normal mean with illustrations and simulations: Applications to air quality data ⋮ Three-Stage point Estimation Procedures For a Normal Mean ⋮ Sensitivity of normal-based triple sampling sequential point estimation to the normality assumption ⋮ A general theory of three-stage estimation strategy with second-order asymptotics and its applications ⋮ Fixed-width interval estimation of the largest location of k negative exponential populations ⋮ Three-stage confidence intervals for a linear combination of locations of two negative exponential distributions ⋮ Second order properties of accelerated stopping times with applications in sequential estimation

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• Fixed width confidence intervals for the location parameter of an exponential distribution
• On a sequential rule for estimating the location parameter of an exponential distribution

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