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HFPRM: Hierarchical Functional Principal Regression Model for Diffusion Tensor Image Bundle Statistics

机译:HFPRM:扩散张量图像捆绑统计信息的层次函数主回归模型

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摘要

Diffusion-weighted magnetic resonance imaging (MRI) provides a unique approach to understand the geometric structure of brain fiber bundles and to delineate the diffusion properties across subjects and time. It can be used to identify structural connectivity abnormalities and helps to diagnose brain-related disorders. The aim of this paper is to develop a novel, robust, and efficient dimensional reduction and regression framework, called hierarchical functional principal regression model (HFPRM), to effectively correlate high-dimensional fiber bundle statistics with a set of predictors of interest, such as age, diagnosis status, and genetic markers. The three key novelties of HFPRM include the simultaneous analysis of a large number of fiber bundles, the disentanglement of global and individual latent factors that characterizes between-tract correlation patterns, and a bi-level analysis on the predictor effects. Simulations are conducted to evaluate the finite sample performance of HFPRM. We have also applied HFPRM to a genome-wide association study to explore important genetic variants in neonatal white matter development.
机译:扩散加权磁共振成像(MRI)提供了一种独特的方法来了解脑纤维束的几何结构,并勾画出跨对象和时间的扩散特性。它可以用于识别结构连接异常,并有助于诊断与脑有关的疾病。本文的目的是开发一种新颖的,健壮的和有效的降维和回归框架,称为层次功能主回归模型(HFPRM),以有效地将高维纤维束统计数据与一组相关的预测变量相关联,例如年龄,诊断状态和遗传标记。 HFPRM的三个关键新颖之处包括:同时分析大量纤维束,表征管道之间相关模式的全局和单个潜在因素的解开,以及对预测变量的双层分析。进行仿真以评估HFPRM的有限样品性能。我们还将HFPRM应用于全基因组关联研究,以探索新生儿白质发育中的重要遗传变异。

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