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关注这篇论文的作者
Lorenzo Testa
Qi Xu
Jing Lei
Kathryn Roeder

分布偏移与重叠衰减下的一般目标半参数半监督学习

研究问题
在结果标签稀缺、按随机缺失机制产生,且标记与未标记样本分布不同、重叠随样本量衰减时,如何对一般统计目标进行有效推断?
方法与思路
作者提出 D2S3 半参数框架,容纳高维辅助函数估计,并扩展增广逆概率加权的理论,分析双重稳健性、渐近正态性及效率。
材料陈述的贡献
摘要称框架覆盖均值、回归系数、分位数和因果效应;针对重叠消失导致的经典根号样本量速率失效,给出修正渐近速率。
阅读关注点
应核对重叠衰减的度量及允许速度、分布偏移与标签缺失的关系,以及辅助函数误差要求和不同目标对应的归一化速率。
阅读边界
这是 arXiv 预印本,同行评审及期刊接收未核实;摘要未列具体正则条件,不能将其效率和正态性结论推广至任意重叠消失情形。

原文摘要

In modern scientific applications, large volumes of covariate data are readily available, while outcome labels are costly, sparse, and often subject to distribution shift. This asymmetry has spurred interest in semi-supervised (SS) learning, but most existing approaches rely on strong assumptions -- such as missing completely at random (MCAR) labeling or strict positivity -- that put substantial limitations on their practical usefulness. In this work, we introduce a general semiparametric framework for estimation, inference, and efficiency benchmarking in SS settings where labels are missing at random (MAR) and the overlap may vanish as sample size increases. Our framework, that we label D2S3, accommodates a wide range of smooth statistical targets -- including means, linear regression coefficients, quantiles, and causal effects -- and remains valid under high-dimensional nuisance estimation and distributional shift between labeled and unlabeled samples. We extend the theoretical guarantees of augmented inverse probability weighting estimators to preserve double robustness, asymptotic normality, and semiparametric efficiency under this challenging D2S3 regime. A key insight is that classical root-n convergence fails under vanishing overlap; we instead provide corrected asymptotic rates that capture the impact of the decay in overlap. We validate our theory through simulations and demonstrate practical utility in real-world applications on the internet of things and public health where labeled data are scarce.

笔记与分组