结合流行病学、人类生物标志物和动物数据估计苯与急性髓系白血病的暴露-反应关系。

Bernice Scholten, Lützen Portengen, Anjoeka Pronk, Rob Stierum, George S Downward, Jelle Vlaanderen, Roel Vermeulen
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引用次数: 4

摘要

背景:化学品风险评估可以从整合跨多个证据基础的数据中获益,特别是在暴露-反应曲线(ERC)建模中,当整个暴露范围的数据稀疏时。方法:我们通过拟合线性和基于样条的贝叶斯元回归模型来估计苯和急性髓性白血病(AML)的ERC,该模型包括来自非AML和非人类研究的汇总风险估计作为先验信息。我们的完整数据集包括6项人类AML研究,3项人类白血病研究,10项人类生物标志物研究和4项实验动物研究。结果:交叉验证后,具有截距的线性元回归模型最能预测AML风险,无论是对完整数据集还是AML研究。结论:综合现有的流行病学、生物标志物和动物数据,可以更精确地估计苯暴露和急性髓性白血病的风险,尽管研究间的巨大异质性阻碍了对这些结果的解释。拟合贝叶斯元回归模型所需的协调步骤涉及一系列需要严格评估的假设,因为它们似乎对成功实施至关重要。影响:通过描述数据集成框架和明确描述必要的数据协调步骤,我们希望使风险评估人员能够更好地理解数据集成方法的优势和假设。参见Keil的相关评论,第695页。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Estimation of the Exposure-Response Relation between Benzene and Acute Myeloid Leukemia by Combining Epidemiologic, Human Biomarker, and Animal Data.

Background: Chemical risk assessment can benefit from integrating data across multiple evidence bases, especially in exposure-response curve (ERC) modeling when data across the exposure range are sparse.

Methods: We estimated the ERC for benzene and acute myeloid leukemia (AML), by fitting linear and spline-based Bayesian meta-regression models that included summary risk estimates from non-AML and nonhuman studies as prior information. Our complete dataset included six human AML studies, three human leukemia studies, 10 human biomarker studies, and four experimental animal studies.

Results: A linear meta-regression model with intercept best predicted AML risks after cross-validation, both for the full dataset and AML studies only. Risk estimates in the low exposure range [<40 parts per million (ppm)-years] from this model were comparable, but more precise when the ERC was derived using all available data than when using AML data only. Allowing for between-study heterogeneity, RRs and 95% prediction intervals (95% PI) at 5 ppm-years were 1.58 (95% PI, 1.01-3.22) and 1.44 (95% PI, 0.85-3.42), respectively.

Conclusions: Integrating the available epidemiologic, biomarker, and animal data resulted in more precise risk estimates for benzene exposure and AML, although the large between-study heterogeneity hampers interpretation of these results. The harmonization steps required to fit the Bayesian meta-regression model involve a range of assumptions that need to be critically evaluated, as they seem crucial for successful implementation.

Impact: By describing a framework for data integration and explicitly describing the necessary data harmonization steps, we hope to enable risk assessors to better understand the advantages and assumptions underlying a data integration approach.See related commentary by Keil, p. 695.

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