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A Simulation Comparison of New Confidence Intervals for the Coefficient of Variation of a Poisson Distribution

机译:Poisson分布变化系数的新置信区间的仿真比较

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This paper proposes four new confidence intervals for the coefficient of variation of a Poisson distribution based on obtaining confidence intervals for the Poisson mean. The following confidence intervals are considered: confidence intervals for the coefficient of variation of a Poisson distribution based on Wald (W), Wald with continuity correction (WCC), Scores (S) and Variance stabilizing (VS) confidence interval. Using Monte Carlo simulations, the coverage probabilities and lengths of these confidence intervals are compared. Simulation results have shown that the confidence interval based on WCC has desired closeness coverage probabilities of 0.95 and 0.90. Additionally, the lengths of newly proposed confidence intervals are slightly different. Therefore, the confidence interval based on WCC is more suitable than the other three confidence intervals in terms of the coverage probability.
机译:本文基于获得泊松均值的置信区间,为泊松分布的变化系数提出了四个新的置信区间。考虑以下置信区间:基于Wald(W)的泊松分布变化系数的置信区间,具有连续校正的Wald(WCC),得分(S)和方差稳定(VS)置信区间。使用蒙特卡洛模拟,比较了这些置信区间的覆盖概率和长度。仿真结果表明,基于WCC的置信区间具有期望的接近度覆盖率0.95和0.90。此外,新提出的置信区间的长度略有不同。因此,就覆盖概率而言,基于WCC的置信区间比其他三个置信区间更合适。

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