Advanced statistical arbitrage with reinforcement learning

Statistical arbitrage is a prevalent trading strategy which takes advantage of mean reverse property of spread of paired stocks. Studies on this strategy often rely heavily on model assumption. In this study, we introduce an innovative model-free and reinforcement learning (RL)-based framework for statistical arbitrage. For the construction of mean reversion spreads, we establish an empirical reversion time metric and optimize asset coefficients by minimizing this empirical mean reversion time. In the trading phase, we employ an RL framework to identify the optimal mean reversion strategy. Diverging from traditional mean reversion strategies that primarily focus on price deviations from a long-term mean, our methodology creatively constructs the state space to encapsulate the recent trends in price movements. Additionally, the reward function is carefully tailored to reflect the unique characteristics of mean reversion trading.

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Publication Details

Journal
International Journal of Financial Engineering
Published
2025-10-31
DOI
https://doi.org/10.1142/s2424786325500197
Primary Topic
Advanced Bandit Algorithms Research
Type
article
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article

Advanced statistical arbitrage with reinforcement learning

Kiseop Lee, Boming Ning
International Journal of Financial Engineering
Advanced Bandit Algorithms Research
article

Advanced statistical arbitrage with reinforcement learning

Kiseop Lee, Boming Ning
article en

Abstract

Statistical arbitrage is a prevalent trading strategy which takes advantage of mean reverse property of spread of paired stocks. Studies on this strategy often rely heavily on model assumption. In this study, we introduce an innovative model-free and reinforcement learning (RL)-based framework for statistical arbitrage. For the construction of mean reversion spreads, we establish an empirical reversion time metric and optimize asset coefficients by minimizing this empirical mean reversion time. In the trading phase, we employ an RL framework to identify the optimal mean reversion strategy. Diverging from traditional mean reversion strategies that primarily focus on price deviations from a long-term mean, our methodology creatively constructs the state space to encapsulate the recent trends in price movements. Additionally, the reward function is carefully tailored to reflect the unique characteristics of mean reversion trading.

International Journal of Financial EngineeringVol. 12(04)
Purdue University West Lafayette (US)
Openalex Percentile: Top 63%
Advanced Bandit Algorithms Research
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