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Sequential Analysis
Design Methods and Applications
Volume 6, 1987 - Issue 4
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Original Articles

Sequential shrinkage estimation of the difference between two multivariate normal means

Pages 325-350 | Published online: 29 Mar 2007

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Read on this site (4)

Nitis Mukhopadhyay & Shelemyahu Zacks. (2018) Modified linex two-stage and purely sequential estimation of the variance in a normal distribution with illustrations using horticultural data. Journal of Statistical Theory and Practice 12:1, pages 111-135.
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Nitis Mukhopadhyay & Greg Cicconetti. (2004) Applications of Sequentially Estimating the Mean in a Normal Distribution Having Equal Mean and Variance. Sequential Analysis 23:4, pages 625-665.
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Pranab Kumar Sen. (1990) On the pitman closeness of some sequential estimators. Sequential Analysis 9:4, pages 383-400.
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T. N. Sriram & Arup Bose. (1988) Sequential shrinkage estimation in the general linear model. Sequential Analysis 7:2, pages 149-163.
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Articles from other publishers (6)

Nitis Mukhopadhyay & Basil de Silva. 2008. Sequential Methods and Their Applications. Sequential Methods and Their Applications.
Sujay Datta. 2003. Advances on Theoretical and Methodological Aspects of Probability and Statistics. Advances on Theoretical and Methodological Aspects of Probability and Statistics 427 449 .
Malay Ghosh, Nitis Mukhopadhyay & Pranab K. Sen. 1997. Sequential Estimation. Sequential Estimation 445 468 .
T. Kubokawa & A. K. Md. E. Saleh. (1994) Two-stage point estimation with a shrinkage stopping rule. Metrika 41:1, pages 293-306.
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T. Kubokawa, C. Robert & A. K. Md. E. Saleh. (1991) Robust estimation of common regression coefficients under spherical symmetry. Annals of the Institute of Statistical Mathematics 43:4, pages 677-688.
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Tatsuya Kubokawa. (1988) Inadmissibility of the uncombined two-stage estimator when additional samples are available. Annals of the Institute of Statistical Mathematics 40:3, pages 555-563.
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