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分类依据与纠错

AI 根据所提供的论文材料归类:摘要明确以高维时间序列因子模型为对象,同时研究结构断点与门槛效应,直接对应因子模型和结构变化。

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关注这篇论文的作者
Chenchen Ma
Yundong Tu

当结构突变遇上门槛效应:结构不稳定下的因子分析

研究问题
高维因子模型同时存在未知结构断点与门槛效应时,如何识别两类不稳定性、确定断点数量并估计各段因子结构?
方法与思路
作者利用忽略不稳定性的伪因子估计之二阶矩构造联合及序贯断点程序,再以分组 Lasso 识别各段门槛结构。
材料陈述的贡献
摘要称提出的信息准则能够确定断点数量并区分两类不稳定性,建立估计量理论性质,并通过模拟和美国金融数据展示。
阅读关注点
应核对断点与门槛效应能够区分的条件、各阶段估计误差的传递,以及信息准则在相近断点或弱门槛效应下的表现。
阅读边界
仅据所给出版社摘要,无法判断断点间距、门槛强度和因子维度的具体限制;模拟及实证结果也未提供数值细节。

原文摘要

Structural instability has been one of the central research questions in economics and finance over many decades. This paper systematically investigates structural instabilities in high dimensional factor models, which portray both structural breaks and threshold effects simultaneously. The observed high dimensional time series are concatenated at an unknown number of break points, while they are described by multiple threshold factor models that are heterogeneous between any two consecutive subsamples. Both joint and sequential procedures for estimating the break points are developed based on the second moment of the pseudo factor estimates that fully ignore the structural instabilities. In each separated subsample, the group Lasso approach recently proposed by Ma and Tu (2023b) is adopted to efficiently identify the threshold factor structure. An information criterion is further proposed to determine the number of break points, which also serves the purpose to distinguish the two types of instabilities. Theoretical properties of the proposed estimators are established, and their finite sample performance is evaluated in Monte Carlo simulations. An empirical application to the U.S. financial market dataset demonstrates the consequences when structural break meets threshold effect in factor analysis.

笔记与分组
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