Publication Cover
Sequential Analysis
Design Methods and Applications
Volume 5, 1986 - Issue 3
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Original Articles

Further remarks on sequential point estimation of the mean of a multinormal population

Pages 263-274 | Published online: 29 Mar 2007

References

  • Ghosh , M. and Mukhopadhyay , N. 1980 . Sequential point estimation of the difference of two normal means . Ann.Math.Statist , 8 : 221 – 225 .
  • Mukhopadhyay , N. 1974a . Sequential estimation of location parameter in exponential distribution . Bull.Cal.Statist.Assoc. , 23 : 85 – 95 .
  • Mukhopadhyay , N. 1974 . Sequential estimation of regression parameters in Gauss Markoff set up . J.Indian.Statist.Assoc. , 2 : 39 – 43 .
  • Mukhopadhyay N. Sequential methods in estimation and rediction Indian Statistical Institute Calcutta, , India 1975 Ph.D. Dissertation
  • Mukhopadhyay , N. 1982 . On the asymptotic regret while estimating the location of an exponential distribution . Bull.Cal.Statist.Assoc. , 31 : 207 – 213 .
  • Starr , N. 1966 . On the asymptotic efficiency of a sequential procedure for estimating the mean . Ann.Math.Statist. , 37 : 1173 – 1185 .
  • Woodroofe , M.B. 1969 . Remarks on sequential point estimation . Proc.Nat.Acad.Sci. , 63 : 285 – 288 .
  • Wang , Y.H. 1973 . Sequential estimation of the scale parameter of the Pareto distribution . Comm.Statist. , A 2 : 145 – 154 .
  • Wang , Y.H. 1980 . Sequential estimation of the mean of a multinormal population . J.Amer.Statist.Assoc. , 75 : 977 – 983 .

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