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An empirical study of covariate adjustment and confounder-selection strategies in logistic regression.

机译:Logistic回归中协变量调整和混杂因素选择策略的实证研究。

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摘要

Logistic regression is commonly used in epidemiological research because it allows the analyst to adjust for additional covariates when estimating the relationship between an exposure and disease. One type of covariate, known by epidemiologists as a confounder of the exposure-disease relationship, is of particular concern. The effects of covariate adjustment in logistic regression are often assumed to be identical to the effects observed in classical linear regression, but others have suggested that the effects differ in terms of the bias, precision, and efficiency of the adjusted exposure estimate. The first objective of the present study was to empirically demonstrate the effects of covariate adjustment in logistic regression analyses of cohort data and to examine the distribution of the difference between the crude and adjusted estimates. The second objective was to compare the following four strategies that have been used to identify confounders and other covariates for adjustment in logistic regression models: the percent change-inestimate method; the significance test of the covariate; the significance test of the difference between the crude and adjusted exposure effect estimates; and the significance test of the product of the exposure-covariate and covariate-disease effect estimates. The results of the simulation study suggest that the type I error rate for testing the exposure estimate is often inflated when any of the selection strategies is used, supporting the notion that a priori information should be utilized whenever available. In the absence of such information, however, a selection-strategy is desirable. If the goal of the analysis is to adjust for covariates that will provide the least biased and most efficient exposure estimate, then the percent change-in-estimate strategy performs best at a sample size of 100 and the significance test of the covariate strategy performs best at a sample size of 500. If the goal of the analysis is to identify covariates that cause a change in the exposure estimate due specifically to confounding or mediating effects, then the significance test of the product is more appropriate.
机译:逻辑回归是流行病学研究中常用的方法,因为它可使分析人员在估计暴露与疾病之间的关系时调整其他协变量。被流行病学家称为暴露-疾病关系的混杂因素的一种协变量尤其令人关注。通常假设逻辑回归中协变量调整的效果与经典线性回归中观察到的效果相同,但是其他人则认为,在调整后的暴露估算的偏倚,精度和效率方面,这些效果有所不同。本研究的第一个目标是在队列数据的逻辑回归分析中以经验证明协变量调整的效果,并检验粗略估计值和调整后估计值之间的差异分布。第二个目标是比较以下四种已用于识别logistic回归模型中要调整的混杂因素和其他协变量的策略:变动百分比刺激法;协变量的显着性检验;粗略估计值和调整后的暴露效果估计值之间的差异的显着性检验;以及暴露-协变量和协变量-疾病效应估计值乘积的显着性检验。模拟研究的结果表明,当使用任何选择策略时,用于测试暴露估计的I型错误率通常会被夸大,这支持了只要有可能就应使用先验信息的观点。然而,在没有这种信息的情况下,选择策略是可取的。如果分析的目的是调整将提供偏差最小和最有效的暴露估计的协变量,则估计变化百分比策略在样本量为100时效果最佳,而协变量策略的显着性检验效果最好样本量为500。如果分析的目的是识别因混杂或介导效应而导致暴露估计值发生变化的协变量,则该产品的显着性检验更为合适。

著录项

  • 作者

    Ogden, Lorraine Garratt.;

  • 作者单位

    Tulane University.;

  • 授予单位 Tulane University.;
  • 学科 Biology Biostatistics.
  • 学位 Ph.D.
  • 年度 2002
  • 页码 135 p.
  • 总页数 135
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 生物数学方法;
  • 关键词

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