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分类依据与纠错

AI 根据所提供的论文材料归类:摘要明确以分位数函数建模整个分布,并分析协变量与分布特征的关联,对应分位数与分布分析。

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Quantile Function on Scalar Regression Analysis for Distributional Data

分布型数据的分位数函数对标量回归分析

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代码、数据与补充材料

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分布型数据的分位数函数对标量回归分析

研究问题
如何直接将个体图像像素强度的完整分布作为响应,分析人口、临床及遗传协变量与癌症影像异质性的关联?
方法与思路
作者以分位数函数表示分布响应,构造数据自适应的 quantlets 基,再用贝叶斯非线性收缩和蒙特卡洛采样拟合函数回归。
材料陈述的贡献
摘要称方法可识别协变量与整体分布及均值、偏度、尾部等特征的关联,并在肿瘤影像应用中发现性别和突变相关差异。
阅读关注点
应核对分位数函数的估计与单调性处理、基函数构造、整体和局部推断方式,以及分布差异的多重比较与关联解释。
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原文摘要

Radiomics involves the study of tumor images to identify quantitative markers explaining cancer heterogeneity. The predominant approach is to extract hundreds to thousands of image features, including histogram features comprised of summaries of the marginal distribution of pixel intensities, which leads to multiple testing problems and can miss out on insights not contained in the selected features. In this paper, we present methods to model the entire marginal distribution of pixel intensities via the quantile function as functional data, regressed on a set of demographic, clinical, and genetic predictors to investigate their effects of imaging-based cancer heterogeneity. We call this approach quantile functional regression, regressing subject-specific marginal distributions across repeated measurements on a set of covariates, allowing us to assess which covariates are associated with the distribution in a global sense, as well as to identify distributional features characterizing these differences, including mean, variance, skewness, heavy-tailedness, and various upper and lower quantiles. To account for smoothness in the quantile functions, account for intrafunctional correlation, and gain statistical power, we introduce custom basis functions we call quantlets that are sparse, regularized, near-lossless, and empirically defined, adapting to the features of a given dataset and containing a Gaussian subspace so non-Gaussianness can be assessed. We fit this model using a Bayesian framework that uses nonlinear shrinkage of quantlet coefficients to regularize the functional regression coefficients and provides fully Bayesian inference after fitting a Markov chain Monte Carlo. We demonstrate the benefit of the basis space modeling through simulation studies, and apply the method to Magnetic resonance imaging (MRI)-based radiomic dataset from Glioblastoma Multiforme to relate imaging-based quantile functions to various demographic, clinical, and genetic predictors, finding specific differences in tumor pixel intensity distribution between males and females and between tumors with and without DDIT3 mutations. Supplementary materials for this article, including a standardized description of the materials available for reproducing the work, are available as an online supplement.

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