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The reliability of multiple regression and an alternative method for extracting task-specific exposure estimates from time-weighted average data.

机译:多元回归的可靠性以及从时间加权平均数据中提取特定任务的暴露估计的替代方法。

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The reliability of multiple regression analysis as a method for determining task-specific exposures from multi-task time-weighted average data was evaluated in comparison with the alternative P-screen method. The performances of the two methods were tested using simulated sample data that were calculated as averages over six tasks, where task-specific concentrations drawn randomly from lognormal distributions were weighted by randomly generated task time-weights. Data sets consisted of 20 or 100 simulated samples. The simulated data sets conformed to requirements inherent in the P-screen method that at least one task be absent from each sample and each task be absent from at least one sample. In thousands of Monte Carlo trials under various conditions, the two methods were found to perform equally well when dichotomous task measures (occurrence/ nonoccurrence) were used. Combining the two methods did not improve reliability appreciably, suggesting that the methods are effectively equivalent when dichotomous task measures are used. When task durations were used as the regressors or time-weights, multiple regression was found to be more reliable than P-screen. It is well recognized that incidental or fundamental collinearities between regressors may undermine multiple regression analyses. The P-screen-related restrictions on the task structure of data sets reduces the potential for problems arising from such collinearities. However, the use of multivariate analysis of multiple-task samples will always be an imperfect substitute for single-task sampling.
机译:与替代性P筛查方法相比,评估了多元回归分析作为从多任务时间加权平均数据确定特定任务暴露的方法的可靠性。使用模拟样本数据测试了这两种方法的性能,该模拟样本数据计算为六个任务的平均值,其中从对数正态分布中随机抽取的特定于任务的浓度通过随机生成的任务时间权重进行加权。数据集由20或100个模拟样本组成。模拟数据集符合P-screen方法固有的要求,即每个样本中至少有一项任务,而至少一个样本中无一项任务。在成千上万的各种条件下的蒙特卡洛试验中,当使用二分任务量度(发生/不发生)时,两种方法的效果均相同。两种方法的结合并没有显着提高可靠性,这表明当使用二分任务度量时,这些方法实际上是等效的。当将任务持续时间用作回归指标或时间权重时,发现多元回归比P-screen更可靠。众所周知,回归变量之间的偶然性或基本共线性可能会破坏多重回归分析。与P屏幕相关的数据集任务结构限制降低了此类共线性引起问题的可能性。但是,对多任务样本进行多变量分析始终不能完全替代单任务采样。

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