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Sensitivity analysis and calibration of population size estimates obtained with the zero-truncated Poisson regression model

机译:零截断Poisson回归模型获得的人口规模估计值的敏感性分析和校准

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摘要

Zero-truncated regression models for count data can be used to estimate the size of an elusive population. A frequently encountered problem is that the Poisson model underestimates the population size due to unobserved heterogeneity, while the negative binomial model is not identified. A sensitivity analysis using the negative binomial model with fixed dispersion parameter might provide inside in the robustness of the population size estimate against unobserved heterogeneity, but as yet there is no method to determine realistic values for the dispersion parameter. This article introduces an R-squared measure and the use of the Pearson dispersion statistic to alleviate this problem. As a spin-off, a method is proposed for calibration of population size estimates in monitoring studies where the number of covariates varies over the measurement occasions. The performance of these methods is evaluated in simulation studies, and is illustrated on a population of drunk drivers.
机译:计数数据的零截断回归模型可用于估计难以捉摸的总体规模。一个经常遇到的问题是,由于未观察到的异质性,泊松模型低估了人口规模,而未确定负二项式模型。使用带有固定色散参数的负二项式模型进行灵敏度分析,可能会为未观察到的异质性提供总体规模估计的鲁棒性,但目前尚无方法确定色散参数的实际值。本文介绍了R平方测度以及使用Pearson色散统计量来缓解此问题。作为衍生工具,提出了一种在监测研究中校准种群规模估计值的方法,其中协变量的数量随测量场合而变化。在模拟研究中评估了这些方法的性能,并在大量酒后驾车者身上得到了说明。

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