通过整合具有多变量结果的多项观察研究进行因果荟萃分析。

IF 1.4 4区 数学 Q3 BIOLOGY Biometrics Pub Date : 2024-07-01 DOI:10.1093/biomtc/ujae070
Subharup Guha, Yi Li
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引用次数: 0

摘要

整合多项观察性研究,对大量自然人群中的群体潜在结果进行无依据的因果或描述性比较,是一项具有挑战性的工作。此外,回顾性队列作为方便样本,通常不能代表感兴趣的自然人群,而且其群体的协变量也不平衡。我们提出了一种基于伪人群的一般协变量平衡框架,将已有的加权方法扩展到多组回顾性队列的荟萃分析中。此外,通过最大化队列的有效样本量,我们提出了一种适用于综合分析的灵活、优化和现实(FLEXOR)加权方法。我们开发了新的加权估计器,用于对与定量、分类或多元结果的组间比较相关的各种人群水平特征和估计因子进行无约束推断。对这些估计器的渐近特性进行了研究。通过对 TCGA 数据集的模拟研究和荟萃分析,我们证明了所提出的加权策略的通用性和可靠性,尤其是在 FLEXOR 伪群体中。
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Causal meta-analysis by integrating multiple observational studies with multivariate outcomes.

Integrating multiple observational studies to make unconfounded causal or descriptive comparisons of group potential outcomes in a large natural population is challenging. Moreover, retrospective cohorts, being convenience samples, are usually unrepresentative of the natural population of interest and have groups with unbalanced covariates. We propose a general covariate-balancing framework based on pseudo-populations that extends established weighting methods to the meta-analysis of multiple retrospective cohorts with multiple groups. Additionally, by maximizing the effective sample sizes of the cohorts, we propose a FLEXible, Optimized, and Realistic (FLEXOR) weighting method appropriate for integrative analyses. We develop new weighted estimators for unconfounded inferences on wide-ranging population-level features and estimands relevant to group comparisons of quantitative, categorical, or multivariate outcomes. Asymptotic properties of these estimators are examined. Through simulation studies and meta-analyses of TCGA datasets, we demonstrate the versatility and reliability of the proposed weighting strategy, especially for the FLEXOR pseudo-population.

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来源期刊
Biometrics
Biometrics 生物-生物学
CiteScore
2.70
自引率
5.30%
发文量
178
审稿时长
4-8 weeks
期刊介绍: The International Biometric Society is an international society promoting the development and application of statistical and mathematical theory and methods in the biosciences, including agriculture, biomedical science and public health, ecology, environmental sciences, forestry, and allied disciplines. The Society welcomes as members statisticians, mathematicians, biological scientists, and others devoted to interdisciplinary efforts in advancing the collection and interpretation of information in the biosciences. The Society sponsors the biennial International Biometric Conference, held in sites throughout the world; through its National Groups and Regions, it also Society sponsors regional and local meetings.
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