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Bayesian Approach to Errors-in-Variables in Regression Models

机译:贝叶斯探讨回归模型中的错误符号

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In many applications and experiments, data sets are often contaminated with error or mismeasured covariates. When at least one of the covariates in a model is measured with error, Errors-in-Variables (EIV) model can be used. Measurement error, when not corrected, would cause misleading statistical inferences and analysis. Therefore, our goal is to examine the relationship of the outcome variable and the unobserved exposure variable given the observed mismeasured surrogate by applying the Bayesian formulation to the EIV model. We shall extend the flexible parametric method proposed by Hossain and Gustafson (2009) to another nonlinear regression model which is the Poisson regression model. We shall then illustrate the application of this approach via a simulation study using Markov chain Monte Carlo sampling methods.
机译:在许多应用和实验中,数据集通常被误差或成立的协变量污染。当模型中的至少一个协变量用误差测量时,可以使用符号错误(EIV)模型。测量误差在未校正时会导致误导性统计推论和分析。因此,我们的目标是考虑通过将贝叶斯配方应用于EIV模型来观察到的成立替代的结果变量和未观察的暴露变量。我们将延长Hossain和Gustafson(2009)提出的柔性参数方法,以泊松回归模型的另一个非线性回归模型。然后,我们将通过使用Markov Chain Monte Carlo采样方法通过模拟研究来说明这种方法的应用。

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