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协方差-协方差回归

Covariance-on-covariance regression.

作者信息

Zhao Yi, Zhao Yize

机构信息

Department of Biostatistics and Health Data Science, Indiana University School of Medicine, 410 West 10th Street, Indianapolis, IN 46202, United States.

Department of Biostatistics, Yale School of Public Health, New Haven, CT 06511, United States.

出版信息

Biometrics. 2025 Jul 3;81(3). doi: 10.1093/biomtc/ujaf097.

Abstract

A covariance-on-covariance regression model is introduced in this manuscript. It is assumed that there exists (at least) a pair of linear projections on outcome covariance matrices and predictor covariance matrices such that a log-linear model links the variances in the projection spaces, as well as additional covariates of interest. An ordinary least square type of estimator is proposed to simultaneously identify the projections and estimate model coefficients. Under regularity conditions, the proposed estimator is asymptotically consistent. The superior performance of the proposed approach over existing methods is demonstrated via simulation studies. Applying to data collected in the Human Connectome Project Aging study, the proposed approach identifies 3 pairs of brain networks, where functional connectivity within the resting-state network predicts functional connectivity within the corresponding task-state network. The 3 networks correspond to a global signal network, a task-related network, and a task-unrelated network. The findings are consistent with existing knowledge about brain function.

摘要

本文介绍了一种协方差对协方差回归模型。假设在结果协方差矩阵和预测变量协方差矩阵上(至少)存在一对线性投影,使得对数线性模型将投影空间中的方差以及感兴趣的其他协变量联系起来。提出了一种普通最小二乘类型的估计器,以同时识别投影并估计模型系数。在正则条件下,所提出的估计器是渐近一致的。通过模拟研究证明了所提出的方法相对于现有方法的优越性能。将该方法应用于人类连接组计划衰老研究中收集的数据,该方法识别出3对脑网络,其中静息态网络内的功能连接预测相应任务态网络内的功能连接。这3个网络分别对应一个全局信号网络、一个任务相关网络和一个任务无关网络。这些发现与关于脑功能的现有知识一致。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/3e99/12508940/cbf4cc4e2b0b/nihms-2115414-f0001.jpg

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本文引用的文献

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High-Dimensional Gaussian Graphical Regression Models with Covariates.具有协变量的高维高斯图形回归模型
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Bayesian Graphical Regression.贝叶斯图形回归
J Am Stat Assoc. 2019;114(525):184-197. doi: 10.1080/01621459.2017.1389739. Epub 2018 Jun 28.
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Principal regression for high dimensional covariance matrices.高维协方差矩阵的主回归
Electron J Stat. 2021;15(2):4192-4235. doi: 10.1214/21-ejs1887. Epub 2021 Sep 14.
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Rev Neurol (Paris). 2022 Sep;178(7):649-653. doi: 10.1016/j.neurol.2021.11.002. Epub 2021 Dec 1.
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Neuropsychologia. 2021 Oct 15;161:107991. doi: 10.1016/j.neuropsychologia.2021.107991. Epub 2021 Aug 12.
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Anatomy and White Matter Connections of the Lingual Gyrus and Cuneus.舌回和楔叶的解剖结构和白质连接。
World Neurosurg. 2021 Jul;151:e426-e437. doi: 10.1016/j.wneu.2021.04.050. Epub 2021 Apr 21.
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The Functional Relevance of Task-State Functional Connectivity.任务态功能连接的功能相关性。
J Neurosci. 2021 Mar 24;41(12):2684-2702. doi: 10.1523/JNEUROSCI.1713-20.2021. Epub 2021 Feb 4.

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