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Semi-parametric MLE in Simple Linear Regression Analysis with Interval-Censored Data

机译:具有区间删失数据的简单线性回归分析中的半参数MLE

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摘要

Consider the model Y = βX + ε with interval-censored data, where ε has an unknown c.d.f. F_o. The semi-parametric MLE (SMLE) of β is well defined, but cannot be obtained by algorithms for M-estimators, or by the Newton-Raphson method or the Monte-Carlo method. Thus it has not been studied in the literature even in the case of complete data. We propose a feasible algorithm to obtain all solutions of the SMLE. Simulation suggests that the SMLE is consistent and the bootstrap estimator of the variance of the SMLE matches the sample variance. We compare the SMLE to the Buckley-James estimator (BJE) in four data sets with sample sizes up to 374. The results show that the SMLE is more robust and more reliable than the BJE.
机译:考虑带有间隔检查数据的模型Y =βX+ε,其中ε具有未知的c.d.f。 F_o。 β的半参数MLE(SMLE)定义明确,但无法通过M估计的算法或Newton-Raphson方法或Monte-Carlo方法获得。因此,即使在完整数据的情况下,也没有在文献中对其进行研究。我们提出一种可行的算法来获得SMLE的所有解。仿真表明,SMLE是一致的,并且SMLE的方差的自举估计器与样本方差匹配。我们将SMLE与Buckley-James估计量(BJE)的四个数据集(样本量最大为374)进行了比较。结果表明,SMLE比BJE更健壮,更可靠。

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