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Online Learning of Order Flow and Market Impact with Bayesian Change-Point Detection Methods (2307.02375v2)

Published 5 Jul 2023 in q-fin.TR and econ.EM

Abstract: Financial order flow exhibits a remarkable level of persistence, wherein buy (sell) trades are often followed by subsequent buy (sell) trades over extended periods. This persistence can be attributed to the division and gradual execution of large orders. Consequently, distinct order flow regimes might emerge, which can be identified through suitable time series models applied to market data. In this paper, we propose the use of Bayesian online change-point detection (BOCPD) methods to identify regime shifts in real-time and enable online predictions of order flow and market impact. To enhance the effectiveness of our approach, we have developed a novel BOCPD method using a score-driven approach. This method accommodates temporal correlations and time-varying parameters within each regime. Through empirical application to NASDAQ data, we have found that: (i) Our newly proposed model demonstrates superior out-of-sample predictive performance compared to existing models that assume i.i.d. behavior within each regime; (ii) When examining the residuals, our model demonstrates good specification in terms of both distributional assumptions and temporal correlations; (iii) Within a given regime, the price dynamics exhibit a concave relationship with respect to time and volume, mirroring the characteristics of actual large orders; (iv) By incorporating regime information, our model produces more accurate online predictions of order flow and market impact compared to models that do not consider regimes.

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References (5)
  1. Harvey, A. (2013). Dynamic models for volatility and heavy tails: with applications to financial and economic time series. Cambridge University Press.
  2. Sébastien Lleo, William T. Ziemba and Jessica Li (2023). Do Factor Models Explain Breaks in the Distribution of Equity Returns? The Journal of Portfolio Management
  3. D.E. Taranto and G. Bormetti and J.P. Bouchaud and F. Lillo and B. Toth (2018). Linear models for the impact of order flow on prices. I. History dependent impact models. Quantitative Finance, 18:903-915.
  4. D.E. Taranto and G. Bormetti and J.P. Bouchaud and F. Lillo and B. Toth (2018). Linear models for the impact of order flow on prices. II. The Mixture Transition Distribution model. Quantitative Finance, 18:917-931.
  5. R. Yamamoto and B. Lebaron (2010). Order-splitting and long-memory in an order-driven market. The European Physical Journal B-Condensed Matter and Complex Systems, 73:51-57.
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