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Original Articles

Estimation of the largest location parameter of exponential distributions

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Pages 2865-2880 | Received 01 Aug 1993, Published online: 27 Jun 2007

Bibliography

  • Blumenthal , S. and Cohen , A. 1968a . Estimation of two ordered translation parameters . Annals of Mathematical Statistics , 39 : 517 – 530 .
  • Blumenthal , S. and Cohen , A. 1968b . Estimation of the larger translation parameter . Annals of Mathematical Statistics , 39 : 502 – 516 .
  • Blumenthal , S. and Cohen , A. 1968c . Estimation of the larger of two normal means . Journal of the American Statistical Association , 63 : 861 – 876 .
  • Brewster , J.F. and Zidek , Z.V. 1974 . Improving on equivariant estimators . Annals of Statistics , 2 : 21 – 38 .
  • Carpenter , M. , Pal , N. and Kushary , D. 1992 . Estimation of the smaller and larger of two exponential location parameters . Communicat ions in Statistics-Theory and Methods , 21 : 883 – 895 .
  • Cohen , A. and Sackrowitz , H.B. 1970 . Estimation of the last mean of a monotone sequence . Annals of Mathematical Statistics , 41 : 2021 – 2034 .
  • Dudewicz , E.J. 1969 . Multiple decision procedures (Ranking and Selection):Estimation , Ithaca : Cornell University . Technical Report No. 60, Department of Operations Research College of Engineering
  • Dudewicz , E.J. and Koo , J.O. 1982 . The complete categorized guide to statistical Selection and Ranking Procedures , Columbus, Ohio : American Sciences Press .
  • Elfessi , A. and Pal , N. 1992 . Estimation of the smaller and larger of two uniform scale parameters . Communications in Statistics-Theory and Methods , 21 : 2997 – 3015 .
  • Keating , J.P. , Mason , R.L. and Sen , P.K. 1993 . Pitman’s Measure of Closeness i A Comparison of Statistical Estimators , Philadelphia : SIAM .
  • Khattree , R. and Peddada , S.D. 1987 . A short note on Pitman nearness for elliptically symmetric estimators . Journal of Statistical Planning and Inference , 16 : 257 – 260 .
  • Kushary , D. and Cohen , A. 1989 . Estimation of ordered location and scale parameters . Statistics and Decisions , 7 : 201 – 213 .
  • Misra , N. , Anand , R. and Singh , H. 1993 . Estimation of the smaller and larger scale parameters of two uniform distributions . Statistics and Decisions , 7 To appear
  • Nayak , T.K. 1990 . Estimation of location and scale parameters using generalized Pitman nearness criterion . Journal of Statistical Planning and Inference , 24 : 259 – 268 .
  • Peddada , S.D. 1985 . A short note on Pitman’s measure of nearness . The American Statistician , 39 : 298 – 299 .
  • Pitman , E.J.G. . The closest estimates of Statistical Parameters . Proceedings of the Cambridge Philosophical Society . Vol. 33 , pp. 212 – 222 .
  • Rao , C.R. 1981 . “ Some comments on the minimum mean squared error as a criterion of estimation ” . In Statistics and Related Topics , Edited by: Crorgo , M. , Dawson , D.A. , Rao , J.N.K. and Md.E Sales , A.K. 123 – 143 . Amsterdam : North Holland .
  • Rao , C.R. , Keating , J.P. and Mason , R.L. 1986 . The Pitman Nearness Criterion and its determination . Communications in Statistics-Theory and Methods , 15 : 3173 – 3191 .
  • Robertson , T. , Wright , F.T. and Dykstra , R.L. 1988 . Order restricted statistical inference , New York : John Wiley .
  • Sackrowitz , H.B. 1970 . Estimation for monotone parameter sequences:the discrete case . Annals of Mathematical Statistics , 41 : 609 – 620 .

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