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Modified inference about the mean of the exponential distribution using moving extreme ranked set sampling

机译:使用移动极端排序集采样对指数分布的均值进行修正的推论

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The maximum likelihood estimator (MLE) and the likelihood ratio test (LRT) will be considered for making inference about the scale parameter of the exponential distribution in case of moving extreme ranked set sampling (MERSS). The MLE and LRT can not be written in closed form. Therefore, a modification of the MLE using the technique suggested by Maharota and Nanda (Biometrika 61:601-606, 1974) will be considered and this modified estimator will be used to modify the LRT to get a test in closed form for testing a simple hypothesis against one sided alternatives. The same idea will be used to modify the most powerful test (MPT) for testing a simple hypothesis versus a simple hypothesis to get a test in closed form for testing a simple hypothesis against one sided alternatives. Then it appears that the modified estimator is a good competitor of the MLE and the modified tests are good competitors of the LRT using MERSS and simple random sampling (SRS).
机译:在移动极端排序集抽样(MERSS)的情况下,将考虑使用最大似然估计器(MLE)和似然比检验(LRT)来推断指数分布的比例参数。 MLE和LRT不能以封闭形式编写。因此,将考虑使用Maharota和Nanda(Biometrika 61:601-606,1974)提出的技术对MLE进行修改,并且将使用该修改后的估算器来修改LRT,以获得封闭形式的测试,以测试简单对单方面选择的假设。相同的想法将用于修改最有效的测试(MPT),以测试简单的假设,而不是简单的假设,从而获得封闭形式的测试,以针对单方面的选择测试简单的假设。然后看来,修改后的估计量是MLE的良好竞争者,而修改后的测试是使用MERSS和简单随机抽样(SRS)的LRT的良好竞争者。

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