Communications for Statistical Applications and Methods

  • 제7권3호
  • /
  • Pages.899-911
  • /
  • 2000
  • /
  • 2287-7843(pISSN)
  • /
  • 2383-4757(eISSN)
한국통계학회 (The Korean Statistical Society)
권호 표지

A Comparison of Some Approximate Confidence Intervals for he Poisson Parameter

  • Kim, Daehak (Department of Statistical Information, Catholic University of Daegu) ;
  • Jeong, Hyeong-Chul (Department of Computational Science and Statistics, Pyoungtaek University)
  • 발행 : 2000.12.01
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초록

In this paper, we reviewed thirteen methods for finding confidence intervals for he mean of poisson distribution. Bootstrap confidence intervals are also introduced. Two bootstrap confidence intervals are compared with the other existing eleven confidence intervals by using Monte Carlo simulation with respect to the average coverage probability of Woodroofe and Jhun (1989).

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참고문헌

  1. The American Statistician v.52 Approximate is Better than "Exact" for Interval Estimation of Binomial Proportions Agresti, A.;Coull, B.
  2. Canadian Journal of Statistics v.17 Refining Poisson Confidence Intervals Casella, G.;Robert, C.
  3. The annals of Statistics v.7 Bootstrap Method : Another Look at the Jackknife Efron, B.
  4. The American Statistician v.46 Comparison of Exact, Mid-p and Mantal-Haenszel Confidence Intervals for the Common Odds Ratio Across Several 2×12 Contingency Tables Mehta, C.R.;Walsh, S.J.
  5. Statistics in Medicine v.17 Interval Estimation for the Difference Between Independent Proportions : Comparison of Eleven Methods Newcombe, R.G.
  6. Biometrical Journal v.7 Confidence Intervals for the Mean of a Poisson Distribution : A Review Sahai, H.;Khurshid, A
  7. The Annals of Statistics v.9 On the asymptotic accuracy of Efron's bootstrap Singh, K.
  8. Statistics in Medicine v.12 Confidence Intervals for a Binomial Proportions Vollset, S.E.
  9. Journal of American Statistical Association v.22 Probable inference, the law of succession, and statistical inference Wilson, E.B.
  10. Statistics Probability Letters v.7 Singh's theorem in the lattice case Woodroofe, M.;Jhun, M.