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ESTIMATING ORDERED LOCATION AND SCALE PARAMETERS
Statistics & Risk Modeling, 1989Summary: Assume independent random samples are drawn from K populations whose distributions are location, scale, or location-scale families. Let \(T_ 1\) be an estimator which is admissible for the parameter corresponding to the first population. Next assume that the parameters are ordered. The question addressed is does \(T_ 1\) remain admissible? For
Kushary, D., Cohen, A.
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Linear estimates of a population scale parameter
Biometrika, 1967SUMMARY Downton (1966) proposed an estimator, u*, for o-, the standard deviation of a normal population. This estimator is a simple linear combination of the order statistics of a sample from the population. In the present paper, four moments of o-* are given in closed form and the use of Y = (,c6-,uO)/o* is investigated as a possible competitor to the
Barnett, F. C., Mullen, K., Saw, J. G.
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Parameter plane analysis for large scale systems
Guidance and Control Conference, 1980The parameter-plane analysis technique recently has been extended to enable the analyst to portray stability regions for large-scale systems. In this paper the previous restriction on order of the system to be analyzed has been relaxed by implicitly assuming a model of the system.
Seltzer, Sherman M. +2 more
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