结对贸易
不可见的
统计套利
均值回归
异方差
计量经济学
交易策略
套利
夏普比率
状态空间
算法交易
样品(材料)
经济
状态变量
状态空间表示
金融经济学
数学
统计
另类交易系统
资本资产定价模型
文件夹
套利定价理论
物理
热力学
色谱法
化学
风险套利
算法
标识
DOI:10.1080/14697688.2021.1890806
摘要
This study examines pairs trading using a general state space model framework. It models the spread between the prices of two assets as an unobservable state variable assuming that it follows a mean-reverting process. This new model has two distinctive features: the (1) non-Gaussianity and heteroscedasticity of innovations to the spread, and (2) nonlinearity of the mean reversion of the spread. It shows how to use the filtered spread as the trading indicator in carrying out statistical arbitrage and proposes a new trading strategy which uses a Monte Carlo-based approach to selecting the optimal trading rule. The new model and trading strategy are illustrated by two examples: PEP vs. KO and EWT vs. EWH. The empirical results show that the new approach can achieve 21.86% (31.84%) annualized return for the PEP-KO (EWT-EWH) pair. Then all the possible pairs among the five largest and the five smallest U.S. banks listed on the NYSE are considered. For these pairs, the performance of the proposed approach with that of the existing popular approaches, are compared both in-sample and out-of-sample. In almost all the cases considered, our approach can significantly improve the return and the Sharpe ratio.
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