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Bayesian spatial quantile regression for areal count data, with application on substitute care placements in Texas

机译:Bayesian空间分位数回归的区域计数数据,在德克萨斯州替代护理展示申请

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摘要

Quantile regression (QR) allows one to model the effect of covariates across the entire response distribution, rather than only at the mean, but QR methods have been almost exclusively applied to continuous response variables and without considering spatial effects. Of the few studies that have performed QR on count data, none have included random spatial effects, which is an integral facet of the Bayesian spatial QR model for areal counts that we propose. Additionally, we introduce a simplifying alternative to the response variable transformation currently employed in the QR for counts literature. The efficacy of the proposed model is demonstrated via simulation study and on a real data application from the Texas Department of Family and Protective Services (TDFPS). Our model outperforms a comparable non-spatial model in both instances, as evidenced by the deviance information criterion (DIC) and coverage probabilities. With the TDFPS data, we identify one of four covariates, along with the intercept, as having a nonconstant effect across the response distribution.
机译:定量回归(QR)允许一个人在整个响应分布上模拟协变量的效果,而不是仅在平均值,但QR方法几乎完全应用于连续响应变量,而不考虑空间效应。在计算数据上执行QR的少数研究中,没有包括随机空间效应,这是我们提出的区域计数的贝叶斯空间QR模型的整体面。此外,我们介绍了QR目前用于计数文献中的响应变量变换的简化替代。通过仿真研究和德克萨斯州家庭和保护服务部(TDFPS)的实际数据申请证明了所提出的模型的效果。我们的模型在这两个实例中优于相当的非空间模型,如偏差信息标准(DIC)和覆盖概率所证明。利用TDFPS数据,我们识别四个协变量中的一个,以及截距,与响应分布的不合作效果。

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