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关注这篇论文的作者
Quefeng Li
Lexin Li

多模态数据的整合因子回归及其推断

研究问题
对同一受试者收集的多模态高维数据,如何在因子回归中检验单个模态及变量组合的显著性,并量化模态的拟合贡献?
方法与思路
作者基于多模态数据提取的潜在因子建立整合线性回归,对条件于其他模态的显著性、变量组合和拟合优度贡献开展推断。
材料陈述的贡献
摘要称方法填补多模态因子监督建模的推断缺口,并明确刻画因子分析的收益与额外成本,以模拟和神经影像分析展示。
阅读关注点
应核对模态贡献与变量组合检验的目标定义、因子估计误差如何进入推断,以及潜在因子条件和模态间相关性的处理。
阅读边界
仅据版本未注明的 OpenAlex 索引摘要;摘要未给具体统计量、识别条件和成本量化方式,拟合贡献也不能直接解释为因果贡献。

原文摘要

Multimodal data, where different types of data are collected from the same subjects, are fast emerging in a large variety of scientific applications. Factor analysis is commonly used in integrative analysis of multimodal data, and is particularly useful to overcome the curse of high dimensionality and high correlations. However, there is little work on statistical inference for factor analysis based supervised modeling of multimodal data. In this article, we consider an integrative linear regression model that is built upon the latent factors extracted from multimodal data. We address three important questions: how to infer the significance of one data modality given the other modalities in the model; how to infer the significance of a combination of variables from one modality or across different modalities; and how to quantify the contribution, measured by the goodness-of-fit, of one data modality given the others. When answering each question, we explicitly characterize both the benefit and the extra cost of factor analysis. Those questions, to our knowledge, have not yet been addressed despite wide use of factor analysis in integrative multimodal analysis, and our proposal bridges an important gap. We study the empirical performance of our methods through simulations, and further illustrate with a multimodal neuroimaging analysis.

笔记与分组
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