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Sequential Analysis
Design Methods and Applications
Volume 12, 1993 - Issue 2
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Original Articles

Replicated piecewise stopping numbers and sequential analysis

Nitis Mukhopadhyay Department of Statistics, University of Connecticut, Storrs, CT 06269
&
Pranab k. Sen Department of Biostatistics and Statistics, University of North Carolina, Chapell Hill, NC 27599
Pages 179-197 | Published online: 29 Mar 2007

References

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  • Ghosh , M. and Mukhopadhyay , N. 1979 . Sequential point estimation of the mean when the distribution is unspecified . Coram. Statist , 8 : 637 – 652 .
  • Ghosh , M. , Sinha , B.K. and Mukhopadhyay , N. 1976 . Multivariate sequential point estimation . J. Mult. Anal , 6 : 281 – 294 .
  • Lai , T.L. and Siegmund , D. 1977 . A non-linear renewal theory with applications to sequential analysis . Ann. Statist. , 5 : 946 – 954 .
  • Lai , T.L. and Siegmund , D. 1979 . A non-linear renewal theory with applications to sequential analysis II . Ann.Statist. , 7 : 60 – 76 .
  • Mukhopadhyay , N. 1988 . Sequential estimation problems for negative exponential populations . Comm.Statist.Theory Meth , 17 : 2471 – 2506 . (Reviews Sec.)
  • Mukhopadhyay , N. and Al-Mousawi , J.S. 1986 . Fixed-si2e confidence regions for the mean vector of a multinomial distribution . Seq. Anal , 5 : 139 – 168 .
  • Ray , W.D. 1957 . Sequential confidence intervals for the mean of a normal population with unknown variance . J.Roy.Statist.Soc , B 19 : 133 – 143 .
  • Robbins , H. 1959 . “ Sequential estimation of the mean of a normal population ” . In Prob.and Statist, H. Cramer Vol , Edited by: Grenander , U. 235 – 245 . Uppsala : Almquist and Wiksell .
  • Wang , Y.H. 1980 . Sequential estimation of the mean vector of a multinomial population . J.Amer.Statist.Assoc. , 75 : 977 – 983 .
  • Woodroofe , M. 1977 . Second order approximations for sequential point and interval estimation . Ann. Statist , 5 : 985 – 995 .
  • Woodroofe M. Nonlinear Renewal Theory in Sequential Analysis SIAM Publications Philadelphia 1982 CBMS-NSF monograph #39.

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