Optimal spacing of the selected sample quantiles for the joint estimation of the location and scale parameters of a symmetric distribution

Related Items

On optimal choice of order statistics in large samples for the construction of confidence regions for the location and scale, Optimal design of inspection times for interval censoring, Optimal choice of order statistics under confidence region estimation in case of large samples, On calculating the Fisher information in order statistics

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
A density-quantile function approach to optimal spacing selection
A note on the optimum spacing of sample quantiles from the six extreme value distributions
On the solutions of certain simultaneous equations in the theory of systematic statistics
Estimation of Location and Scale Parameters by Order Statistics from Singly and Doubly Censored Samples
Optimal Solutions in Parameter Estimation Problems for the Cauchy Distribution
An Algorithm for Determining the Asymptotically Best Linear Estimate of the Mean from Multiply Censored Logistic Data
Linear Estimation of Parameters of the Cauchy Distribution Based on Sample Quantiles
Estimation of One or Two Parameters of the Exponential Distribution on the Basis of Suitably Chosen Order Statistics
Order Statistics Estimators of the Location of the Cauchy Distribution
Asymptotic Distribution of Linear Combinations of Functions of Order Statistics with Applications to Estimation
Estimation of the Parameters of the Exponential Distribution Based on Optimum Order Statistics in Censored Samples
Analysis of Extreme-Value Data by Sample Quantiles for Very Large Samples
Optimum quantiles for the linear estimation of the parameters of the extreme value distribution in complete and censored samples
Linear Estimation of the Location and Scale Parameters of the Cauchy Distribution Based on Sample Quantiles
Optimum spacing for the asymptotically best linear estimate of the location parameter of the logistic distribution when samples are complete or censored
Simultaneous Estimation of the Parameters of the Extreme Value Distribution by Sample Quantiles
Asymptotic Optimum Quantiles for the Estimation of the Parameters of the Negative Exponential Distribution
Estimation of the Scale Parameter of the Chi Distribution Based on Sample Quantiles
Estimating the Parameters of a Rectangular Distribution
On Some Useful "Inefficient" Statistics