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Journal of Statistical Computation and Simulation Volume 75, 2005 - Issue 7
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Original Articles

James–Stein type estimators for ordered normal means

Somesh Kumar Department of Mathematics, Indian Institute of Technology, Kharagpur, 721 302, IndiaCorrespondence[email protected]
,
Yogesh Mani Tripathi Department of Mathematics, Indian Institute of Technology, Kharagpur, 721 302, India
&
Neeraj Misra Department of Mathematics, Indian Institute of Technology, Kanpur, 208 016, India
Pages 501-511 | Received 29 Oct 2003, Published online: 19 Aug 2006

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Nabakumar Jana & Ankur Chakraborty. (2023) Estimating error rate of classification into several normal populations under equal mean restriction. Communications in Statistics - Simulation and Computation 0:0, pages 1-20.
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Nabakumar Jana & Ankur Chakraborty. (2022) Estimation of order restricted standard deviations of normal populations with a common mean. Statistics 56:4, pages 867-890.
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Pravash Jena & Manas Ranjan Tripathy. (2022) Estimating positive powers of the scale parameters under order restriction for two normal populations with a common mean. Statistics 56:3, pages 598-630.
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Shi-Shun Zhao, Jian Tao, Ning-Zhong Shi & Nan Lin. (2015) A Note on the Comparison of the Stein Estimator and the James-Stein Estimator. Communications in Statistics - Theory and Methods 44:16, pages 3363-3374.
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Articles from other publishers (2)

Yasuyuki Hamura & Tatsuya Kubokawa. (2022) Robustness of a truncated estimator for the smaller of two ordered means. Statistical Papers 64:6, pages 2225-2244.
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Tiefeng Ma, Shuangzhe Liu & S. Ejaz Ahmed. (2013) Shrinkage estimation for the mean of the inverse Gaussian population. Metrika 77:6, pages 733-752.
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