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Sequential Analysis
Design Methods and Applications
Volume 9, 1990 - Issue 2
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Original Articles

Two-stage procedures for comparing several exponential populations with a control when the Scale Parameters are unknown and unequal

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Pages 151-164 | Published online: 29 Mar 2007

References

  • Bechhofer , R.E. 1954 . A single sample multiple decision procedure for ranking means of normal populations with known variances . Ann. Math. Statist. , 25 : 16 – 39 .
  • Desu , M.M. , Narula , S.C. and Villarreal , B. 1977 . A two stage procedure for selecting the best of k exponential distributions . Commun. Statist. - Theor. Meth. , 6 : 1223 – 1230 . A
  • Gupta S.S. On a decision rule for ranking means Inst. Statist. Mimeo University of North Carolin Chapel Hill NC 1956 ser No. 150
  • Lam , K. 1987 . Subset selection of normal populations under heteroscedasticity . Proceedings of the Second International Advanced Seminar/Workshop on Inference Procedures Associated with Statistical Ranking and Selection . 08 1987 , Sydney, Australia.
  • Lam , K. 1988 . An improved two-stage selection procedure . Cammrroications in Statistics, Simulation & Camputation , 17 ( 3 ) 08 : 55 – 62 . B
  • Lam K. NG C.K. Multiple comparison of exponential location parameters with the best under Type II censoring 1988 Submitted for publication.
  • Mukhopadyay , N. 1983 . Theoretical investigations of some sequential and two-stage procedures to select the larger mean . Sankhya , 45 ( 3 ) 08 A
  • Mukhopadyay , N. 1984 . Sequential and two stage procedures for selecting the better exponential population covering the case of scale parameters being unknown and unequal . J. Statist. Plm. and Inference , 9 ( 3 ) 08 : 33 – 44 .
  • Mukhopadyay , N. and Hamdy , H.I. 1984 . Two stage procedures for selecting the best exponential population when the scale parameters are unknown and unequal . Sequential Analysis , 3 ( 1 ) 08 : 51 – 74 .
  • Tong , Y.L. 1980 . Probability inequalities in multivariate distributions , New York : Academic Press .

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