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Comparison of generalized estimating equations and quadratic inference functions using data from the National Longitudinal Survey of Children and Youth (NLSCY) database

机译:使用全国儿童和青年纵向调查(NLSCY)数据库中的数据比较广义估计方程和二次推断函数

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Background The generalized estimating equations (GEE) technique is often used in longitudinal data modeling, where investigators are interested in population-averaged effects of covariates on responses of interest. GEE involves specifying a model relating covariates to outcomes and a plausible correlation structure between responses at different time periods. While GEE parameter estimates are consistent irrespective of the true underlying correlation structure, the method has some limitations that include challenges with model selection due to lack of absolute goodness-of-fit tests to aid comparisons among several plausible models. The quadratic inference functions (QIF) method extends the capabilities of GEE, while also addressing some GEE limitations. Methods We conducted a comparative study between GEE and QIF via an illustrative example, using data from the "National Longitudinal Survey of Children and Youth (NLSCY)" database. The NLSCY dataset consists of long-term, population based survey data collected since 1994, and is designed to evaluate the determinants of developmental outcomes in Canadian children. We modeled the relationship between hyperactivity-inattention and gender, age, family functioning, maternal depression symptoms, household income adequacy, maternal immigration status and maternal educational level using GEE and QIF. Basis for comparison include: (1) ease of model selection; (2) sensitivity of results to different working correlation matrices; and (3) efficiency of parameter estimates. Results The sample included 795, 858 respondents (50.3% male; 12% immigrant; 6% from dysfunctional families). QIF analysis reveals that gender (male) (odds ratio [OR] = 1.73; 95% confidence interval [CI] = 1.10 to 2.71), family dysfunctional (OR = 2.84, 95% CI of 1.58 to 5.11), and maternal depression (OR = 2.49, 95% CI of 1.60 to 2.60) are significantly associated with higher odds of hyperactivity-inattention. The results remained robust under GEE modeling. Model selection was facilitated in QIF using a goodness-of-fit statistic. Overall, estimates from QIF were more efficient than those from GEE using AR (1) and Exchangeable working correlation matrices (Relative efficiency = 1.1117; 1.3082 respectively). Conclusion QIF is useful for model selection and provides more efficient parameter estimates than GEE. QIF can help investigators obtain more reliable results when used in conjunction with GEE.
机译:背景技术广义估计方程(GEE)技术通常用于纵向数据建模中,其中研究人员对协变量对目标响应的总体平均影响感兴趣。 GEE涉及指定一个将协变量与结果相关联的模型,以及在不同时间段的响应之间的合理的相关结构。尽管GEE参数估算值是一致的,而与真实的基础相关结构无关,但该方法仍存在一些局限性,包括由于缺乏绝对拟合优度检验来帮助在多个可能的模型之间进行比较而导致的模型选择挑战。二次推断函数(QIF)方法扩展了GEE的功能,同时还解决了一些GEE局限性。方法我们使用“全国儿童和青年纵向调查(NLSCY)”数据库中的数据作为示例,对GEE和QIF进行了比较研究。 NLSCY数据集包含自1994年以来收集的基于人群的长期调查数据,旨在评估加拿大儿童发育结局的决定因素。我们使用GEE和QIF对过度活跃症与性别,年龄,家庭功能,孕产妇抑郁症状,家庭收入充足,孕产移民状况和孕产妇教育水平之间的关系进行了建模。比较的依据包括:(1)选型容易; (2)结果对不同工作相关矩阵的敏感性; (3)参数估计的效率。结果样本包括795、858名受访者(男性占50.3%;移民占12%;功能障碍的家庭占6%)。 QIF分析显示,性别(男性)(优势比[OR] = 1.73; 95%置信区间[CI] = 1.10至2.71),家庭功能障碍(OR = 2.84、95%CI为1.58至5.11)和母体抑郁( OR = 2.49,95%CI为1.60至2.60)与多动症注意力不足的几率显着相关。在GEE建模下,结果仍然可靠。 QIF中使用拟合优度统计数据促进了模型选择。总体而言,使用AR(1)和可交换的工作相关矩阵,相对于GEE,QIF的估计效率更高(相对效率分别为1.1117; 1.3082)。结论QIF对于模型选择很有用,并且比GEE提供更有效的参数估计。与GEE结合使用时,QIF可以帮助研究人员获得更可靠的结果。

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