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Classification of flash crashes using the Hawkes(p,q) framework

Alexander Wehrli and Didier Sornette
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Didier Sornette: ETH Zürich - Department of Management, Technology, and Economics (D-MTEC); Swiss Finance Institute; Southern University of Science and Technology; Tokyo Institute of Technology

No 20-92, Swiss Finance Institute Research Paper Series from Swiss Finance Institute

Abstract: We introduce a novel modelling framework - the Hawkes(p,q) process - which allows us to parsimoniously disentangle and quantify the time-varying share of high frequency financial price changes that are due to endogenous feedback processes and not exogenous impulses. We show how both flexible exogenous arrival intensities, as well as a time-dependent feedback parameter can be estimated in a structural manner using an Expectation Maximization algorithm. We use this approach to investigate potential characteristic signatures of anomalous market regimes in the vicinity of "flash crashes" - events where prices exhibit highly irregular and cascading dynamics. Our study covers some of the most liquid electronic financial markets, in particular equity and bond futures, foreign exchange and cryptocurrencies. Systematically balancing the degrees of freedom of both exogenously driving processes and endogenous feedback variation using information criteria, we show that the dynamics around such events are not universal, highlighting the usefulness of our approach (i) post-mortem for developing remedies and better future processes - e.g. improving circuit breakers or latency floor designs - and potentially (ii) ex-ante for short-term forecasts in the case of endogenously driven events. Finally, we test our proposed model against a process with refined treatment of exogenous clustering dynamics in the spirit of the recently proposed autoregressive moving-average (ARMA) point process.

Keywords: Flash crash; Hawkes process; ARMA point process; High frequency financial data; Market microstructure; EM algorithm; Time-varying parameters (search for similar items in EconPapers)
JEL-codes: C01 C40 C52 (search for similar items in EconPapers)
Pages: 45 pages
Date: 2020-11
New Economics Papers: this item is included in nep-ecm, nep-ets and nep-mst
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