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Communications in Statistics - Theory and Methods Volume 12, 1983 - Issue 4
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Original Articles

Estimators of percentiles based on absolute loss

Jerome P. Keating Division of Mathematics, Computer Science and Systems Design, The University of Texas at San Antonio, San Antonio, Texas, 78285
Pages 441-447 | Received 01 Mar 1982, Published online: 27 Jun 2007

Citations (12)

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Read on this site (5)

Ravindra Khattree. (1992) Comparing Estimators for Population Variance Using Pitman Nearness. The American Statistician 46:3, pages 214-217.
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Michael D. Conerly & J. Michael Hardin. (1991) Shrunken estimators via a pitman nearness criterion. Communications in Statistics - Theory and Methods 20:11, pages 3591-3604.
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JeromeP. Keating & RobertL. Mason. (1988) James-Stein Estimation from an Alternative Perspective. The American Statistician 42:2, pages 160-164.
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J.E. Oppenlander, J. Scmee & C.J. Hahn. (1988) Some simple robust estimators of normal distribution tail percentiles and their properties. Communications in Statistics - Theory and Methods 17:7, pages 2279-2301.
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C.R. Rao, I.P. Reating & Robert D. Mason. (1986) The pitman nearness criterion and its determination. Communications in Statistics - Theory and Methods 15:11, pages 3173-3191.
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Articles from other publishers (7)

J. P. Keating & R.C. Tripathi. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
Haojin Zhou & Tapan K. Nayak. (2012) Pitman closest equivariant estimators and predictors under location–scale models. Journal of Statistical Planning and Inference 142:6, pages 1367-1377.
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J. P. Keating, R. L. Mason & N. Balakrishnan. (2009) Percentile estimators in location-scale parameter families under absolute loss. Metrika 72:3, pages 351-367.
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Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonJ. P. Keating & R.C. Tripathi. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonJ. P. Keating & R.C. Tripathi. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
S. Kourouklis. (2008) Estimation of an exponential quantile under pitman's measure of closeness. Canadian Journal of Statistics 23:3, pages 257-268.
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. 1991. Order Statistics and Inference. Order Statistics and Inference 341 366 .

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