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Improved sequential Cramer-Rao type integral inequality

机译:改进的顺序Cramer-Rao型积分不等式

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摘要

Cramer-Rao type integral inequalities were known for obtaining lower bounds for Bayesian risk for squared error loss functions for estimators based on fixed sample size. A sequential Cramer-Rao type integral inequality was derived by Prakasa Rao (Proc. Andhra Pradesh Akademi of Sciences (2000) 5: 23-38). An improved version of this inequality is obtained using a recent result on improved Cauchy-Schwartz inequality due to Walker (Statist. Probab. Lett. (2017) 122: 86-90).
机译:已知Cramer-Rao型积分不等式可根据固定样本大小为估计量的估计误差平方函数获得贝叶斯风险的下限。 Prakasa Rao推导了连续的Cramer-Rao型积分不等式(Proc。Andhra Pradesh Akademi of Sciences(2000)5:23-38)。使用关于Walker的改善的Cauchy-Schwartz不等式的最新结果获得了该不等式的改进版本(Statist。Probab。Lett。(2017)122:86-90)。

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