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Original Articles

Selection of Good Populations and Related Confidence Intervals Using Sample Quasi-Ranges

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Pages 121-148 | Published online: 14 Aug 2013

  • BofingerE. and MengersenK. (1986). Subset selection of the t-best populations. Communication in Statistics, Theory & Methods, 15(10), 3145–3161.
  • ChenH. J. and DudewiczE. J. (1984). A new subset selection theory for all best populations and its applications. Developments in Statistics and its Applications, Edited by AbouammohA. M., AlyE.-E. A., El – NeweihiE. A. and AlOshM.A., King Saud University Press. Riyadh, Saudi Arabia, pp. 63–87.
  • ChenH. J., and VanichbunchaK. (1989). Simultaneous upper confidence bounds for distances from the best two-parameter exponential distribution. Communication in Statistics, Theory & Methods, 18, 3019–3031.
  • DavidH. A. (1981). Order Statistics. 2nd Edition, John Wiley and Sons, N.Y. USA.
  • DesuM. M. (1970). A selection problem. The Annals of Mathematical Statistics. 41, 1596–1603.
  • EdwardsD. G. & HsuJ.C. (1983). Multiple comparisons with the best treatment. Journal of American Statistical Association, 78, 965–971.
  • GillA.N., SharmaS.K. and MisraN. (1993). Selection of good populations: The scale parameter case. South African Journal of Statistics, 27, 11–21.
  • GuptaS. S. (1965). On some multiple decision (selection and ranking) rules. Technometrics, 7, 225–245.
  • HsuJ.C. (1981). Simultaneous confidence intervals for all distances from the “Best”. The Annals of Statistics, 9 (5), 1026–1034.
  • LamK. (1986). A new procedure for selecting good populations. Biometrika, 73, 201–206.
  • McDonaldG. C. (1979). Subset selection rules based on quasi ranges for uniform populations. Sankhya Series B, 40, 163–191.
  • PearsonE. S., and HartleyH.O. (1970). Biometrika Tables for Statisticians, Volume I, Third Edition, Reprinted with additions. Cambridge University Press, London, England.
  • PatelJ. K. and WyckoffJ. (1990). Classifying normal populations with respect to control using sample quasi ranges on censored data. American Journal of Mathematical and Management Sciences, 10. 367–385.
  • ProschanF. (1963). Theoretical explanation of observed decreasing failure rate. Technometrics, 5, 375–383.
  • ShakedM. and ShanthikumarJ. E. (1994). Stochastic Orders and Their Applications, John Wiley and Sons, NY, USA.
  • SinghP., GillA. N. and MishraS. N. (2002). A class of selection procedures based on sample quasi-ranges. American Journal of Mathematical and Management Sciences. 22, 353–367.
  • SinghP. and GillA. N. (2003). Confidence intervals for the ratios of ranked scale parameters for censored data. American Journal of Mathematical and Management Sciences, 23, 323–345.
  • vander LaanP. (1991). Subset selection for an ε best population: Efficiency results. COSOR - Memorandom - 91-20, Eindhoven University of Technology, Department of Mathematics and Computing Science.
  • vander LaanP. (1992). Subset selection of an almost best treatment. Biometrical Journal, 34, 647–656.

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