Detection of intensity bursts using Hawkes processes: an application to high frequency financial data
Marcello Rambaldi, Vladimir Filimonov, Fabrizio Lillo

TL;DR
This paper introduces a new method for detecting intensity bursts in Hawkes processes, enabling identification of local non-stationarities in high-frequency financial data, with applications to FX markets and insights into market dynamics.
Contribution
The paper presents a novel procedure for detecting unknown intensity bursts in Hawkes processes, including their timing and count, with applications to financial data analysis.
Findings
Intensity bursts are frequent in FX markets.
Most bursts are not linked to news events.
Detected bursts show lead-lag relations across FX rates.
Abstract
Given a stationary point process, an intensity burst is defined as a short time period during which the number of counts is larger than the typical count rate. It might signal a local non-stationarity or the presence of an external perturbation to the system. In this paper we propose a novel procedure for the detection of intensity bursts within the Hawkes process framework. By using a model selection scheme we show that our procedure can be used to detect intensity bursts when both their occurrence time and their total number is unknown. Moreover, the initial time of the burst can be determined with a precision given by the typical inter-event time. We apply our methodology to the mid-price change in FX markets showing that these bursts are frequent and that only a relatively small fraction is associated to news arrival. We show lead-lag relations in intensity burst occurrence across…
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Taxonomy
TopicsPoint processes and geometric inequalities
