High-frequency financial data modeling using Hawkes processes
By V. Chavez‐Demoulin, J. A. McGill. 2012
168 citations recorded by the source corpus.
Subfields: Applied Mathematics, Finance, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/be836a1afe3d2398846391b4d5fc3cd1e8296757
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Alan G. Hawkes
- Emmanuel Bacry
- Jean-François Muzy
- Iacopo Mastromatteo
- Paul Embrechts
- Weidong Xu
- Marius Hofert
- Yong Ma
In Finance
- Marius Hofert
- Emmanuel Bacry
- Jean-François Muzy
- Paul Embrechts
- Iacopo Mastromatteo
- Alan G. Hawkes
- Weidong Xu
- Yong Ma
In Global and Planetary Change
- Marius Hofert
- Paul Embrechts
- Alan G. Hawkes
- Weidong Xu
- Emmanuel Bacry
- Jean-François Muzy
- Iacopo Mastromatteo
- Yong Ma
Citations in the corpus
- Pricing Vulnerable Options with Jump Clustering (2017, methodology): “Owing to the clustering of jumps, self-exciting Hawkes processes can be used to model the phenomenon of volatility clustering (Chavez-Demoulin & McGill, 2012).”
- Hawkes processes and their applications to finance: a review (2018, methodology): “(2014) considered self-exciting Hawkes process role in a process exceeding above some threshold using POT, in the fashion of Chavez-Demoulin et al. (2005), Chavez-Demoulin and McGill (2012) and McNeil et al.”
- Hawkes Processes in Finance (2015, methodology): “[18], ChavezDemoulin and Mc Gill constructed a model for the excessses of an asset price above a given threshold.”
- Statistics and Quantitative Risk Management for Banking and Insurance (2014, methodology): “Estimation based on self-exciting (or Hawkes) processes is exemplified in Chavez-Demoulin and McGill (2012). For an early use on Hawkes processes in finance, see ChavezDemoulin et al. (2005). McNeil et al. (2005, Section 7.4.3) contains an early text-book reference to QRM. Extreme Value Theory (EVT)”