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Estimator of Scale Parameter in a Subclass of the Exponential Family under Symmetric Entropy Loss 被引量:2
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作者 徐宝 王德辉 王瑞庭 《Northeastern Mathematical Journal》 CSCD 2008年第5期447-457,共11页
In this paper we investigate the estimator for the rth power of the scale parameter in a class of exponential family under symmetric entropy loss L(θ, δ) = v(θ/δ + δ/θ - 2). An exact form of the minimum ris... In this paper we investigate the estimator for the rth power of the scale parameter in a class of exponential family under symmetric entropy loss L(θ, δ) = v(θ/δ + δ/θ - 2). An exact form of the minimum risk equivariant estimator under symmetric entropy loss is given, and the minimaxity of the minimum risk equivariant estimator is proved. The results with regard to admissibility and inadmissibility of a class of linear estimators of the form cT(X) + d are given, where T(X) Gamma(v, θ). 展开更多
关键词 symmetric entropy loss minimum risk equivariant estimator Bayes estimator MINIMAXITY admissible estimator INADMISSIBILITY
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