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Optimal Federated Learning for Nonparametric Regression with Heterogeneous Distributed Differential Privacy Constraints

异质分布式隐私约束下非参数回归的最优联邦学习

This paper investigates federated learning for nonparametric regression under heterogeneous differential privacy (DP) constraints. Data is distributed across multiple servers with varying sample sizes and privacy budgets, with each server communicating privatized summaries to a central aggregator. Our work operates within the Federated Differential Privacy (FDP) framework, which generalizes both local and central DP frameworks.We establish the minimax optimal rates of…

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Transfer Learning for Covariance Matrix Estimation: Optimality and Adaptivity

协方差矩阵估计中的迁移学习:最优性与自适应性

Transfer learning, which leverages auxiliary data to improve inference in a target domain, has become a powerful tool in machine learning. In this work, we study minimax and adaptive estimation of large bandable covariance matrices under a transfer learning framework.We first establish the minimax rate of convergence under squared spectral norm loss and propose a rate-optimal estimator. Our analysis reveals phase transitions determined by the source-target disparity, the…

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Optimal Differentially Private Ranking from Pairwise Comparisons

基于成对比较的最优差分隐私排序

Data privacy is a central concern in many applications involving ranking from incomplete and noisy pairwise comparisons, such as recommendation systems, educational assessments, and opinion surveys on sensitive topics. In this work, we propose differentially private algorithms for ranking based on pairwise comparisons. Specifically, we develop and analyze ranking methods under two privacy notions: edge differential privacy, which protects the confidentiality of individual…

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Estimation and Inference for High-Dimensional Generalized Linear Models with Knowledge Transfer

知识迁移下高维广义线性模型的估计与推断

Transfer learning provides a powerful tool for incorporating data from related studies into a target study of interest. In epidemiology and medical studies, the classification of a target disease could borrow information across other related diseases and populations. In this work, we consider transfer learning for high-dimensional generalized linear models (GLMs). A novel algorithm, TransHDGLM, that integrates data from the target study and the source studies is proposed.…

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Transfer learning for functional mean estimation: Phase transition and adaptive algorithms

函数均值估计的迁移学习:相变与自适应算法

This paper studies transfer learning for estimating the mean of random functions based on discretely sampled data, where in addition to observations from the target distribution, auxiliary samples from similar but distinct source distributions are available. The paper considers both common and independent designs and establishes the minimax rates of convergence for both designs. The results reveal an interesting phase transition phenomenon under the two designs and…

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Estimation and inference for minimizer and minimum of convex functions: Optimality, adaptivity and uncertainty principles

凸函数极小点与最小值的估计和推断:最优性、自适应性与不确定性原理

Optimal estimation and inference for both the minimizer and minimum of a convex regression function under the white noise and nonparametric regression models are studied in a nonasymptotic local minimax framework, where the performance of a procedure is evaluated at individual functions. Fully adaptive and computationally efficient algorithms are proposed and sharp minimax lower bounds are given for both the estimation accuracy and expected length of confidence intervals for…

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Transfer learning for contextual multi-armed bandits

情境多臂老虎机中的迁移学习

Motivated by a range of applications, we study in this paper the problem of transfer learning for nonparametric contextual multi-armed bandits under the covariate shift model, where we have data collected from source bandits before the start of the target bandit learning. The minimax rate of convergence for the cumulative regret is established and a novel transfer learning algorithm that attains the minimax regret is proposed. The results quantify the contribution of the…

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Transfer Learning in Large-Scale Gaussian Graphical Models with False Discovery Rate Control

具有错误发现率控制的大规模高斯图模型迁移学习

Transfer learning for high-dimensional Gaussian graphical models (GGMs) is studied. The target GGM is estimated by incorporating the data from similar and related auxiliary studies, where the similarity between the target graph and each auxiliary graph is characterized by the sparsity of a divergence matrix. An estimation algorithm, Trans-CLIME, is proposed and shown to attain a faster convergence rate than the minimax rate in the single-task setting. Furthermore, we…

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Sparse Topic Modeling: Computational Efficiency, Near-Optimal Algorithms, and Statistical Inference

稀疏主题模型:计算效率、近最优算法与统计推断

Sparse topic modeling under the probabilistic latent semantic indexing (pLSI) model is studied. Novel and computationally fast algorithms for estimation and inference of both the word-topic matrix and the topic-document matrix are proposed and their theoretical properties are investigated. Both minimax upper and lower bounds are established and the results show that the proposed algorithms are rate-optimal, up to a logarithmic factor. Moreover, a refitting algorithm is…

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Statistical Inference for High-Dimensional Generalized Linear Models With Binary Outcomes

高维二元结局广义线性模型的统计推断

This paper develops a unified statistical inference framework for high-dimensional binary generalized linear models (GLMs) with general link functions. Both unknown and known design distribution settings are considered. A two-step weighted bias-correction method is proposed for constructing confidence intervals and simultaneous hypothesis tests for individual components of the regression vector. Minimax lower bound for the expected length is established and the proposed…

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Inference for High-Dimensional Linear Mixed-Effects Models: A Quasi-Likelihood Approach

高维线性混合效应模型的推断:拟似然方法

Linear mixed-effects models are widely used in analyzing clustered or repeated measures data. We propose a quasi-likelihood approach for estimation and inference of the unknown parameters in linear mixed-effects models with high-dimensional fixed effects. The proposed method is applicable to general settings where the dimension of the random effects and the cluster sizes are possibly large. Regarding the fixed effects, we provide rate optimal estimators and valid inference…

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Stochastic continuum-armed bandits with additive models: Minimax regrets and adaptive algorithm

加性模型下的随机连续臂老虎机:极小极大遗憾与自适应算法

We consider d-dimensional stochastic continuum-armed bandits with the expected reward function being additive β-Hölder with sparsity s for 0<β<∞ and 1≤s≤d. The rate of convergence O˜(s·T β+12β+1) for the minimax regret is established where T is the number of rounds. In particular, the minimax regret does not depend on d and is linear in s. A novel algorithm is proposed and is shown to be rate-optimal, up to a logarithmic factor of T. The problem of adaptivity is also…

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Distributed adaptive Gaussian mean estimation with unknown variance: Interactive protocol helps adaptation

未知方差下的分布式自适应高斯均值估计:交互协议有助于适应

Distributed estimation of a Gaussian mean with unknown variance under communication constraints is studied. Necessary and sufficient communication costs under different types of distributed protocols are derived for any estimator that is adaptively rate-optimal over a range of possible values for the variance. Communication-efficient and statistically optimal procedures are developed. The analysis reveals an interesting and important distinction among different types of…

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LAWS: A Locally Adaptive Weighting and Screening Approach to Spatial Multiple Testing

LAWS:空间多重检验的局部自适应加权与筛选方法

Exploiting spatial patterns in large-scale multiple testing promises to improve both power and interpretability of false discovery rate (FDR) analyses. This article develops a new class of locally adaptive weighting and screening (LAWS) rules that directly incorporates useful local patterns into inference. The idea involves constructing robust and structure-adaptive weights according to the estimated local sparsity levels. LAWS provides a unified framework for a broad range…

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Distributed nonparametric function estimation: Optimal rate of convergence and cost of adaptation

分布式非参数函数估计:最优收敛率与自适应代价

Distributed minimax estimation and distributed adaptive estimation under communication constraints for Gaussian sequence model and white noise model are studied. The minimax rate of convergence for distributed estimation over a given Besov class, which serves as a benchmark for the cost of adaptation, is established. We then quantify the exact communication cost for adaptation and construct an optimally adaptive procedure for distributed estimation over a range of Besov…

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Transfer Learning for High-Dimensional Linear Regression: Prediction, Estimation and Minimax Optimality

高维线性回归的迁移学习:预测、估计与极小极大最优性

Abstract This paper considers estimation and prediction of a high-dimensional linear regression in the setting of transfer learning where, in addition to observations from the target model, auxiliary samples from different but possibly related regression models are available. When the set of informative auxiliary studies is known, an estimator and a predictor are proposed and their optimality is established. The optimal rates of convergence for prediction and estimation are…

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Heteroskedastic PCA: Algorithm, optimality, and applications

异方差主成分分析:算法、最优性与应用

A general framework for principal component analysis (PCA) in the presence of heteroskedastic noise is introduced. We propose an algorithm called HeteroPCA, which involves iteratively imputing the diagonal entries of the sample covariance matrix to remove estimation bias due to heteroskedasticity. This procedure is computationally efficient and provably optimal under the generalized spiked covariance model. A key technical step is a deterministic robust perturbation analysis…

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The cost of privacy: Optimal rates of convergence for parameter estimation with differential privacy

隐私的代价:差分隐私参数估计的最优收敛率

Privacy-preserving data analysis is a rising challenge in contemporary statistics, as the privacy guarantees of statistical methods are often achieved at the expense of accuracy. In this paper, we investigate the tradeoff between statistical accuracy and privacy in mean estimation and linear regression, under both the classical low-dimensional and modern high-dimensional settings. A primary focus is to establish minimax optimality for statistical estimation with the…

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Optimal Statistical Inference for Individualized Treatment Effects in High-Dimensional Models

高维模型中个体化处理效应的最优统计推断

Abstract The ability to predict individualized treatment effects (ITEs) based on a given patient's profile is essential for personalized medicine. We propose a hypothesis testing approach to choosing between two potential treatments for a given individual in the framework of high-dimensional linear models. The methodological novelty lies in the construction of a debiased estimator of the ITE and establishment of its asymptotic normality uniformly for an arbitrary future…

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Optimal Permutation Recovery in Permuted Monotone Matrix Model

置换单调矩阵模型中的最优排列恢复

Motivated by recent research on quantifying bacterial growth dynamics based on genome assemblies, we consider a permuted monotone matrix model Y=ΘΠ+Z , where the rows represent different samples, the columns represent contigs in genome assemblies and the elements represent log-read counts after preprocessing steps and Guanine-Cytosine (GC) adjustment. In this model, Θ is an unknown mean matrix with monotone entries for each row, Π is a permutation matrix that permutes the…

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Optimal Estimation of Wasserstein Distance on a Tree With an Application to Microbiome Studies

树上 Wasserstein 距离的最优估计及微生物组应用

The weighted UniFrac distance, a plug-in estimator of the Wasserstein distance of read counts on a tree, has been widely used to measure the microbial community difference in microbiome studies. Our investigation however shows that such a plug-in estimator, although intuitive and commonly used in practice, suffers from potential bias. Motivated by this finding, we study the problem of optimal estimation of the Wasserstein distance between two distributions on a tree from the…

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A convex optimization approach to high-dimensional sparse quadratic discriminant analysis

高维稀疏二次判别分析的凸优化方法

In this paper, we study high-dimensional sparse Quadratic Discriminant Analysis (QDA) and aim to establish the optimal convergence rates for the classification error. Minimax lower bounds are established to demonstrate the necessity of structural assumptions such as sparsity conditions on the discriminating direction and differential graph for the possible construction of consistent high-dimensional QDA rules. We then propose a classification algorithm called SDAR using…

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Global and Simultaneous Hypothesis Testing for High-Dimensional Logistic Regression Models

高维 Logistic 回归的全局与同时假设检验

High-dimensional logistic regression is widely used in analyzing data with binary outcomes. In this paper, global testing and large-scale multiple testing for the regression coefficients are considered in both single- and two-regression settings. A test statistic for testing the global null hypothesis is constructed using a generalized low-dimensional projection for bias correction and its asymptotic null distribution is derived. A lower bound for the global testing is…

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Transfer learning for nonparametric classification: Minimax rate and adaptive classifier

非参数分类的迁移学习:极小极大速率与自适应分类器

Human learners have the natural ability to use knowledge gained in one setting for learning in a different but related setting. This ability to transfer knowledge from one task to another is essential for effective learning. In this paper, we study transfer learning in the context of nonparametric classification based on observations from different distributions under the posterior drift model, which is a general framework and arises in many practical problems. We first…

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