跳到正文
收录说明
收录范围
保留计量方法研究、相关统计基础,以及实质涉及计量方法的应用、教程、比较和综述。书评、刊务及明确无关内容不公开;身份或相关性证据不足的记录保留待核,补充可靠材料后可重新判断。
预印本来自 arXiv 计量经济学及相关统计、金融分类和主题检索。主题检索从 2021 年起回补;关注作者追溯更早年份,部分历史文献按已核验编号补录。收录不表示通过同行评审,仍可能遗漏。
本库首次提交范围:2004-06-23 — 2026-10-14。
阅读范围
默认显示本库全部预印本。可选“优先阅读”:至少一位作者同时满足有可核验的本站覆盖期刊正式发表记录,且 OpenAlex 总引用超过 1,000 次。按同一作者身份匹配,两项缺一不可。此筛选提供阅读线索,不作为论文质量判断。
日期与排序
默认按最近修订排序;年份和日期筛选使用首次提交时间。同一 arXiv 编号的修订会合并。仅有月份或年份时,日期区间相交也会纳入。

日期精度:到日 3 篇 · 到月 0 篇 · 到年 0 篇

分类与引用
领域和方法依据题名、摘要初步分类,可人工修正;分类不代表论文质量。引用数采用 OpenAlex 单条关联记录,不合计版本。
更新与 AI 解读
正常题录、可靠摘要与引用同步继续;日、周、月简报按核实的发表与修订日期汇总,历史补录保留在文献库。AI 解读依据可靠摘要或已核实原文片段,已有解读保留供阅读参考;缺少可靠材料的条目保持待解读,浏览页面不会触发生成。
3 篇论文
导出

Continuous time asymptotic representations for adaptive experiments

自适应实验的连续时间渐近表示

This article develops a continuous-time asymptotic framework for analyzing adaptive experiments -- settings in which data collection and treatment assignment evolve dynamically in response to incoming information. A key challenge in analyzing fully adaptive experiments, where the assignment policy is updated after each observation, is that the sequence of policy rules often lack a well-defined asymptotic limit. To address this, we focus instead on the empirical allocation…

AI 解读阅读原文 ↗BibTeX ↓

How to sample and when to stop sampling: The generalized Wald problem and minimax policies

如何抽样与何时停止:广义 Wald 问题及极小极大策略

We study sequential experiments where sampling is costly and a decision-maker aims to determine the best treatment for full scale implementation by (1) adaptively allocating units between two possible treatments, and (2) stopping the experiment when the expected welfare (inclusive of sampling costs) from implementing the chosen treatment is maximized. Working under a continuous time limit, we characterize the optimal policies under the minimax regret criterion. We show that…

AI 解读阅读原文 ↗BibTeX ↓

Neyman allocation is minimax optimal for best arm identification with two arms

两处理最优臂识别中 Neyman 分配的极小极大最优性

This note describes the optimal policy rule, according to the local asymptotic minimax regret criterion, for best arm identification when there are only two treatments. It is shown that the optimal sampling rule is the Neyman allocation, which allocates a constant fraction of units to each treatment in a manner that is proportional to the standard deviation of the treatment outcomes. When the variances are equal, the optimal ratio is one-half. This policy is independent of…

AI 解读阅读原文 ↗BibTeX ↓