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分类依据与纠错

AI 根据所提供的论文材料归类:摘要直接处理主体间关系数据及共享主体引起的依赖,并以国际贸易关系为应用。

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代码、数据与补充材料

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关注这篇论文的作者
F W Marrs
B K Fosdick
T H Mccormick

可交换关系数组的回归

研究问题
对记录主体两两关系的数组做回归时,如何处理共享主体造成的观测依赖,并获得更简约的系数和标准误估计?
方法与思路
作者借助可交换性假设跨主体汇集信息,构造关系数组回归的系数与标准误估计,并以理论、模拟和国际贸易数据评估。
材料陈述的贡献
摘要称,可交换性使关系依赖的估计更简约,所提标准误在多种设置下更准确,并提供理论和数值层面的推断改进证据。
阅读关注点
应核对可交换性的具体含义、允许的关系依赖结构、系数估计的构造,以及相较现有标准误改善的条件和评价指标。
阅读边界
仅依据所给 Crossref 摘要;摘要未说明异质性限制或比较数值,所述改善不能直接推广至不满足可交换性的关系数据。

原文摘要

Summary Relational arrays represent measures of association between pairs of actors, often in varied contexts or over time. Trade flows between countries, financial transactions between individuals, contact frequencies between school children in classrooms and dynamic protein-protein interactions are all examples of relational arrays. Elements of a relational array are often modelled as a linear function of observable covariates. Uncertainty estimates for regression coefficient estimators, and ideally the coefficient estimators themselves, must account for dependence between elements of the array, e.g., relations involving the same actor. Existing estimators of standard errors that recognize such relational dependence rely on estimating extremely complex, heterogeneous structure across actors. This paper develops a new class of parsimonious coefficient and standard error estimators for regressions of relational arrays. We leverage an exchangeability assumption to derive standard error estimators that pool information across actors, and are substantially more accurate than existing estimators in a variety of settings. This exchangeability assumption is pervasive in network and array models in the statistics literature, but not previously considered when adjusting for dependence in a regression setting with relational data. We demonstrate improvements in inference theoretically, via a simulation study, and by analysis of a dataset involving international trade.

笔记与分组