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A Bayesian approach to joint modeling of matrix‐valued imaging data and treatment outcome with applications to depression studies

机译:一种贝叶斯对抑郁研究应用矩阵价值成像数据和治疗结果的联合建模方法

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摘要

Abstract In this paper, we propose a unified Bayesian joint modeling framework for studying association between a binary treatment outcome and a baseline matrix‐valued predictor. Specifically, a joint modeling approach relating an outcome to a matrix‐valued predictor through a probabilistic formulation of multilinear principal component analysis is developed. This framework establishes a theoretical relationship between the outcome and the matrix‐valued predictor, although the predictor is not explicitly expressed in the model. Simulation studies are provided showing that the proposed method is superior or competitive to other methods, such as a two‐stage approach and a classical principal component regression in terms of both prediction accuracy and estimation of association; its advantage is most notable when the sample size is small and the dimensionality in the imaging covariate is large. Finally, our proposed joint modeling approach is shown to be a very promising tool in an application exploring the association between baseline electroencephalography data and a favorable response to treatment in a depression treatment study by achieving a substantial improvement in prediction accuracy in comparison to competing methods.
机译:摘要在本文中,我们提出了一个统一的贝叶斯联合建模框架,用于研究二元治疗结果与基线矩阵值预测因子之间的关联。具体地,通过通过多线性主成分分析的概率制剂开发了将结果与矩阵值预测器相关的联合建模方法。此框架在结果和矩阵值预测器之间建立了理论关系,尽管预测器未在模型中明确表达。展示仿真研究表明,该方法的方法是优越的或竞争其他方法,例如两阶段方法和在既有预测精度和关联估算方面的经典主成分回归;当样品尺寸小并且成像协变量中的二维性大,其优势是最值得注意的。最后,我们所提出的联合建模方法被证明是在探索基线脑电图数据之间的关联和在抑郁处理研究中对治疗的有利响应来实现非常有前途的工具,通过实现与竞争方法相比预测准确性的显着提高。

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