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Fixed-Domain Asymptotics Under Vecchia's Approximation of Spatial Process Likelihoods. 空间过程似然的Vecchia逼近下的定域渐近性
IF 1.5 3区 数学 Q2 STATISTICS & PROBABILITY Pub Date : 2024-10-01 DOI: 10.5705/ss.202021.0428
Lu Zhang, Wenpin Tang, Sudipto Banerjee

Statistical modeling for massive spatial data sets has generated a substantial literature on scalable spatial processes based upon Vecchia's approximation. Vecchia's approximation for Gaussian process models enables fast evaluation of the likelihood by restricting dependencies at a location to its neighbors. We establish inferential properties of microergodic spatial covariance parameters within the paradigm of fixed-domain asymptotics when they are estimated using Vecchia's approximation. The conditions required to formally establish these properties are explored, theoretically and empirically, and the effectiveness of Vecchia's approximation is further corroborated from the standpoint of fixed-domain asymptotics.

大规模空间数据集的统计建模已经产生了大量基于Vecchia近似的可扩展空间过程的文献。Vecchia对高斯过程模型的近似通过限制一个位置与其相邻位置的依赖关系来实现对可能性的快速评估。我们建立了微遍历空间协方差参数在固定域渐近范式下的推理性质,当它们用Vecchia近似估计时。从理论上和经验上探讨了正式建立这些性质所需的条件,并从定域渐近的角度进一步证实了Vecchia近似的有效性。
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引用次数: 0
Multi-response Regression for Block-missing Multi-modal Data without Imputation. 针对块缺失多模态数据的多响应回归,无需估算。
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-04-01 DOI: 10.5705/ss.202021.0170
Haodong Wang, Quefeng Li, Yufeng Liu

Multi-modal data are prevalent in many scientific fields. In this study, we consider the parameter estimation and variable selection for a multi-response regression using block-missing multi-modal data. Our method allows the dimensions of both the responses and the predictors to be large, and the responses to be incomplete and correlated, a common practical problem in high-dimensional settings. Our proposed method uses two steps to make a prediction from a multi-response linear regression model with block-missing multi-modal predictors. In the first step, without imputing missing data, we use all available data to estimate the covariance matrix of the predictors and the cross-covariance matrix between the predictors and the responses. In the second step, we use these matrices and a penalized method to simultaneously estimate the precision matrix of the response vector, given the predictors, and the sparse regression parameter matrix. Lastly, we demonstrate the effectiveness of the proposed method using theoretical studies, simulated examples, and an analysis of a multi-modal imaging data set from the Alzheimer's Disease Neuroimaging Initiative.

多模态数据在很多科学领域都很普遍。在本研究中,我们考虑了使用块缺失多模态数据进行多响应回归的参数估计和变量选择。我们的方法允许响应和预测因子的维度都很大,并且响应是不完整和相关的,这是高维环境中常见的实际问题。我们提出的方法采用两个步骤,对带有块缺失多模态预测因子的多响应线性回归模型进行预测。第一步,在不计算缺失数据的情况下,我们使用所有可用数据来估计预测因子的协方差矩阵以及预测因子与响应之间的交叉协方差矩阵。在第二步中,我们使用这些矩阵和一种惩罚性方法来同时估计响应向量的精度矩阵(给定预测因子)和稀疏回归参数矩阵。最后,我们通过理论研究、模拟示例以及对阿尔茨海默病神经成像计划多模态成像数据集的分析,证明了所提方法的有效性。
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引用次数: 0
Nonparametric Estimation and Testing for Panel Count Data with Informative Terminal Event 具有信息终端事件的面板计数数据的非参数估计和检验
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0213
Xiangbin Hu, Li Liu, Ying Zhang, Xingqiu Zhao
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引用次数: 2
Impact Analysis for Spatial Autoregressive Models: With Application to Air Pollution in China 空间自回归模型对中国大气污染的影响分析
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0119
Hsuan-Yu Chang, Jihai Yu
: In this paper, we investigate impact analysis and its asymptotic inference for spatial autoregressive models. LeSage and Pace (2009) introduce impact analysis for spatial models and use Monte Carlo simulations to compute the dispersion. We propose to use the delta method, which enables us to obtain the dispersion in an explicit form. In addition, we provide the element-wise impact analysis. We first study the cross-sectional case, where various impacts are introduced to measure the interaction and feedback effects in a space dimension. We then study the spatial dynamic panel case with simultaneous spatial and dynamic feedback involved in the impacts. Monte Carlo results show that the proposed impact analysis has satisfactory finite sample properties. Finally, we apply impact analysis to investigate how meteorological factors and air pollutants affect PM 2 . 5 in Chinese cities.
研究空间自回归模型的影响分析及其渐近推断。我们建议使用delta方法,它使我们能够以显式形式获得色散。此外,我们还提供元素影响分析。我们首先研究了横截面案例,其中引入了各种影响来测量空间维度上的相互作用和反馈效应。然后,我们研究了空间动态面板的情况下,同时空间和动态反馈的影响。蒙特卡罗结果表明,所提出的冲击分析具有令人满意的有限样本性质。最后,运用影响分析方法探讨气象因子和大气污染物对pm2的影响。5个在中国城市。
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引用次数: 0
Nonlinear dimension reduction for functional data with application to clustering 函数数据非线性降维及其在聚类中的应用
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0393
Ruoxu Tan, Yiming Zang, G. Yin
Nonlinear dimension reduction for functional data with application to clustering
功能数据通常具有非线性结构,例如相位变化,因此线性降维技术可能无效。基于假设数据位于一个未知的带有噪声的流形上,研究了函数数据的非线性降维问题。我们将最近开发的用于高维数据的流形学习方法推广到我们的环境中,并在考虑噪声的情况下推导出渐近收敛结果。基于综合算例的结果往往比传统的功能等高线方法产生更精确的测地线距离估计。我们进一步开发了一种基于流形学习结果的聚类策略,并证明如果数据位于弯曲流形上,我们的方法优于其他方法。给出了两个实际数据示例来说明。1.中国统计:预印本doi:10.5705/ss.202021.0393
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引用次数: 0
Unbiased Boosting Estimation for Censored Survival Data 删节生存数据的无偏增强估计
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0050
Li‐Pang Chen, G. Yi
: Boosting methods have been broadly discussed for various settings, and most methods handle data with complete observations. Although some methods are available for survival data with censored responses, they tend to assume a specific model for the survival process, and most provide numerical implementation procedures without rigorous theoretical justifications. In this paper, we develop an unbiased boosting estimation method for censored survival data, without assuming an explicit model, and explore three strategies for adjusting the loss functions, while accommodating censoring effects. We implement the proposed method using a functional gradient descent algorithm, and rigorously establish our theoretical results, including the consistency and optimization convergence. Our numerical studies show that the proposed method exhibits satisfactory performance in finite-sample settings.
对于各种设置的增强方法已经进行了广泛的讨论,并且大多数方法处理具有完整观测值的数据。虽然有些方法可用于带有删减响应的生存数据,但它们倾向于假设生存过程的特定模型,并且大多数方法提供的数值实现程序没有严格的理论依据。在本文中,我们开发了一种无偏的增强估计方法,不假设一个显式模型,并探讨了三种策略来调整损失函数,同时适应审查的影响。我们使用泛函梯度下降算法实现了所提出的方法,并严格验证了我们的理论结果,包括一致性和优化收敛性。数值研究表明,该方法在有限样本条件下具有令人满意的性能。Grace Yi是通讯作者。电子邮件:gyi5@uwo.ca中国统计:预印本doi:10.5705/ss.202021.0050
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引用次数: 0
Parsimonious Tensor Discriminant Analysis 简约张量判别分析
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202020.0496
Ning Wang, Wenjing Wang, Xin Zhang
: Discriminant analyses of multidimensional array data (i.e., tensors) are of substantial interest in numerous statistics and engineering research problems, such as signal processing, imaging, genetics, and brain–computer interfaces. In this study, we consider a multi-class discriminant analysis with a tensor-variate predictor and a categorical response. To overcome the high dimensionality and to exploit the tensor correlation structure, we propose the discriminant analysis with tensor envelope (DATE) model for simultaneous dimension reduction and classification. We extend the notion of tensor envelopes from regression to discriminant analysis and develop two complementary estimation procedures: DATE-L is a likelihood-based estimator that is shown to be asymptotically efficient when the sample size goes to infinity and the tensor dimension is fixed; DATE-D is a novel decomposition-based estimator suitable for high-dimensional problems. Interestingly, we show that DATE-D is still root-n consistent, even when the tensor dimensions on each model grow arbitrarily fast, but at a similar rate. We demonstrate the robustness and effi-ciency of our estimators using extensive simulations and real-data examples.
多维阵列数据(即张量)的判别分析在许多统计学和工程研究问题中具有重要意义,例如信号处理、成像、遗传学和脑机接口。在这项研究中,我们考虑了一个具有张量变量预测器和分类响应的多类判别分析。为了克服数据的高维性和利用张量关联结构,我们提出了基于张量包络(DATE)模型的判别分析方法,用于同时进行降维和分类。我们将张量包膜的概念从回归扩展到判别分析,并开发了两个互补的估计过程:DATE-L是一个基于似然的估计器,当样本量趋于无穷大且张量维固定时,它是渐近有效的;DATE-D是一种适用于高维问题的新的基于分解的估计器。有趣的是,我们证明DATE-D仍然是根n一致的,即使每个模型上的张量维以任意快的速度增长,但速度相似。我们通过大量的模拟和实际数据示例证明了我们的估计器的鲁棒性和效率。
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引用次数: 0
A Zero-imputation Approach in Recommendation Systems with Data Missing Heterogeneously 数据异构缺失推荐系统中的零归一化方法
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0429
Jiashen Lu, Kehui Chen
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引用次数: 0
Kernel Regression Utilizing External Information as Constraints 利用外部信息作为约束的核回归
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0446
Chi-Shian Dai, Jun Shao
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引用次数: 0
Sharp Bounds for Variance of Treatment Effect Estimators in the Presence of Covariates 协变量存在下处理效应估计量方差的锐界
IF 1.4 3区 数学 Q2 Mathematics Pub Date : 2024-01-01 DOI: 10.5705/ss.202021.0351
Ruoyu P. T. Wang, Qihua Wang, Wang Miao, Xiaohua Zhou
The supplementary
补充
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引用次数: 0
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