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Journal of the Royal Statistical Society Series B-Statistical Methodology最新文献

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Joshua Cape’s contribution to the Discussion of “Vintage Factor Analysis with Varimax Performs Statistical Inference” by Rohe & Zeng Joshua Cape对Rohe & Zeng的“Vintage Factor Analysis with variimax perform Statistical Inference”讨论的贡献
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-05 DOI: 10.1093/jrsssb/qkad032
J. Cape
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引用次数: 0
Proposer of the vote of thanks to Rohe & Zeng and contribution to the Discussion of “Vintage Factor Analysis with Varimax Performs Statistical Inference” 向Rohe & Zeng投感谢票并参与讨论“Vintage Factor Analysis with variimax执行统计推断”
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-04 DOI: 10.1093/jrsssb/qkad030
P. Hoff
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引用次数: 0
Yinqiu He, Yuqi Gu and Zhilian Ying’s contribution to the Discussion of “Vintage Factor Analysis with Varimax Performs Statistical Inference” by Rohe & Zeng 何银秋、顾玉琪、应之莲对Rohe & Zeng“用方差进行统计推理的复古因子分析”讨论的贡献
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-04 DOI: 10.1093/jrsssb/qkad036
He Yinqiu, Gu Yuqi, Yin Zhiliang
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引用次数: 0
Discussion: “Vintage Factor Analysis with Varimax Performs Statistical Inference” by Rohe and Zeng 讨论:Rohe和Zeng的“用方差进行统计推断的复古因子分析”
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-04 DOI: 10.1093/jrsssb/qkad040
Yunxiao Chen, Gongjun Xu
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引用次数: 0
Christine P Chai's contribution to the Discussion of ‘Vintage Factor Analysis with Varimax Performs Statistical Inference’ by Rohe & Zeng Christine P Chai对Rohe &amp讨论“Vintage Factor Analysis with variimax perform Statistical Inference”的贡献;曾
1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-04 DOI: 10.1093/jrsssb/qkad039
Christine P Chai
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引用次数: 0
Comments on the paper “Vintage Factor Analysis with varimax Performs Statistical Inference” by Karl Rohe and Muzhe Zeng 对卡尔·罗、曾慕哲《用方差进行统计推断的复古因子分析》一文的评析
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-03 DOI: 10.1093/jrsssb/qkad041
K. Kumar
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引用次数: 0
Estimating the Efficiency Gain of Covariate-Adjusted Analyses in Future Clinical Trials Using External Data. 利用外部数据估计协变量调整分析在未来临床试验中的效率增益。
IF 5.8 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-04-01 DOI: 10.1093/jrsssb/qkad007
Xiudi Li, Sijia Li, Alex Luedtke

We present a framework for using existing external data to identify and estimate the relative efficiency of a covariate-adjusted estimator compared to an unadjusted estimator in a future randomized trial. Under conditions, these relative efficiencies approximate the ratio of sample sizes needed to achieve a desired power. We develop semiparametrically efficient estimators of the relative efficiencies for several treatment effect estimands of interest with either fully or partially observed outcomes, allowing for the application of flexible statistical learning tools to estimate the nuisance functions. We propose an analytic Wald-type confidence interval and a double bootstrap scheme for statistical inference. We demonstrate the performance of the proposed methods through simulation studies and apply these methods to estimate the efficiency gain of covariate adjustment in Covid-19 therapeutic trials.

我们提出了一个框架,用于使用现有的外部数据来识别和估计在未来的随机试验中,与未调整的估计量相比,协变量调整估计量的相对效率。在一定条件下,这些相对效率近似于达到所需功率所需的样品大小之比。我们开发了具有完全或部分观察结果的几种治疗效果估计的相对效率的半参数有效估计器,允许应用灵活的统计学习工具来估计干扰函数。我们提出了一个分析的wald型置信区间和一个双自举的统计推断方案。我们通过模拟研究证明了所提出方法的性能,并应用这些方法来估计Covid-19治疗试验中协变量调整的效率增益。
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引用次数: 0
Model identification via total Frobenius norm of multivariate spectra 多元光谱的总Frobenius范数模型辨识
1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-03-31 DOI: 10.1093/jrsssb/qkad012
Tucker S McElroy, Anindya Roy
Abstract We study the integral of the Frobenius norm as a measure of the discrepancy between two multivariate spectra. Such a measure can be used to fit time series models, and ensures proximity between model and process at all frequencies of the spectral density. We develop new asymptotic results for linear and quadratic functionals of the periodogram, and apply the integrated Frobenius norm to fit time series models and test whether model residuals are white noise. The case of structural time series models is addressed, wherein co-integration rank testing is formally developed. Both applications are studied through simulation studies and time series data. The numerical results show that the proposed estimator can fit moderate- to large-dimensional structural timeseries in real time.
摘要研究了Frobenius范数的积分作为两个多元谱之间差异的度量。这种方法可以用于拟合时间序列模型,并确保在谱密度的所有频率上模型和过程之间的接近性。我们对周期图的线性函数和二次函数给出了新的渐近结果,并应用积分Frobenius范数拟合时间序列模型,检验模型残差是否为白噪声。讨论了结构时间序列模型的情况,其中协整秩检验是正式开发的。通过模拟研究和时间序列数据对这两种应用进行了研究。数值结果表明,该估计器可以实时拟合中维到大维结构时间序列。
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引用次数: 0
Bayesian likelihood-based regression for estimation of optimal dynamic treatment regimes 基于贝叶斯似然回归的最优动态治疗方案估计
1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-03-29 DOI: 10.1093/jrsssb/qkad016
Weichang Yu, Howard D Bondell
Abstract Clinicians often make sequences of treatment decisions that can be framed as dynamic treatment regimes. In this paper, we propose a Bayesian likelihood-based dynamic treatment regime model that incorporates regression specifications to yield interpretable relationships between covariates and stage-wise outcomes. We define a set of probabilistically-coherent properties for dynamic treatment regime processes and present the theoretical advantages that are consequential to these properties. We justify the likelihood-based approach by showing that it guarantees these probabilistically-coherent properties, whereas existing methods lead to process spaces that typically violate these properties and lead to modelling assumptions that are infeasible. Through a numerical study, we show that our proposed method can achieve superior performance over existing state-of-the-art methods.
临床医生经常做出一系列的治疗决定,这些决定可以被框定为动态治疗方案。在本文中,我们提出了一个基于贝叶斯似然的动态治疗方案模型,该模型包含回归规范,以产生协变量和阶段结果之间的可解释关系。我们定义了动态处理制度过程的一组概率相干性质,并提出了这些性质的理论优势。我们通过证明基于似然的方法保证了这些概率一致的属性来证明它的合理性,而现有的方法导致了通常违反这些属性的过程空间,并导致了不可行的建模假设。通过数值研究,我们表明所提出的方法比现有的最先进的方法具有更好的性能。
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引用次数: 0
Bayesian Pyramids: identifiable multilayer discrete latent structure models for discrete data 贝叶斯金字塔:离散数据的可识别多层离散潜在结构模型
1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2023-03-09 DOI: 10.1093/jrsssb/qkad010
Yuqi Gu, David B Dunson
Abstract High-dimensional categorical data are routinely collected in biomedical and social sciences. It is of great importance to build interpretable parsimonious models that perform dimension reduction and uncover meaningful latent structures from such discrete data. Identifiability is a fundamental requirement for valid modeling and inference in such scenarios, yet is challenging to address when there are complex latent structures. In this article, we propose a class of identifiable multilayer (potentially deep) discrete latent structure models for discrete data, termed Bayesian Pyramids. We establish the identifiability of Bayesian Pyramids by developing novel transparent conditions on the pyramid-shaped deep latent directed graph. The proposed identifiability conditions can ensure Bayesian posterior consistency under suitable priors. As an illustration, we consider the two-latent-layer model and propose a Bayesian shrinkage estimation approach. Simulation results for this model corroborate the identifiability and estimatability of model parameters. Applications of the methodology to DNA nucleotide sequence data uncover useful discrete latent features that are highly predictive of sequence types. The proposed framework provides a recipe for interpretable unsupervised learning of discrete data and can be a useful alternative to popular machine learning methods.
在生物医学和社会科学中,高维分类数据是常规收集的。建立可解释的简约模型,从这些离散数据中进行降维并发现有意义的潜在结构是非常重要的。在这种情况下,可识别性是有效建模和推理的基本要求,但当存在复杂的潜在结构时,解决这一问题具有挑战性。在本文中,我们提出了一类可识别的多层(潜在的深度)离散潜在结构模型,称为贝叶斯金字塔。通过在金字塔形深潜有向图上建立新的透明条件,建立了贝叶斯金字塔的可辨识性。所提出的可识别性条件可以保证在合适的先验条件下贝叶斯后验一致性。作为一个例子,我们考虑了两潜在层模型,并提出了贝叶斯收缩估计方法。该模型的仿真结果证实了模型参数的可辨识性和可估计性。该方法对DNA核苷酸序列数据的应用揭示了有用的离散潜在特征,这些特征对序列类型具有高度预测性。所提出的框架为离散数据的可解释无监督学习提供了一种方法,可以成为流行机器学习方法的有用替代方案。
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引用次数: 0
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Journal of the Royal Statistical Society Series B-Statistical Methodology
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