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Practice paper

Machine learning in risk measurement: Gaussian process regression for value-at-risk and expected shortfall

Sascha Wilkens
Journal of Risk Management in Financial Institutions, 12 (4), 374-383 (2019)
https://doi.org/10.69554/CYHX1007

Abstract

While machine learning and its many variants are becoming established tools in quantitative finance, their application in a risk measurement context is less developed. This paper uses a scheme from probability theory and statistics — Gaussian processes — and applies the corresponding non-parametric technique of Gaussian process regression (GPR) to ‘train’ a system suitable for revaluing instruments, as required, to determine a portfolio’s value-at-risk and expected shortfall. Time series of historical valuation parameters and prices of the portfolio’s constituents serve as the only inputs. On the example of a variety of portfolios comprising vanilla and barrier options, it is demonstrated that, even with limited training sets, GPR leads to risk figures identical to those from full revaluation and outperforms Taylor expansion. Applications for risk management and regulatory capital calculations are apparent. Research into an extension to related areas such as counterparty credit risk measurement is promising. JEL classification: C10; G13; G18.

Keywords: risk measurement; market risk; value-at-risk; expected shortfall; machine learning; Gaussian process regression

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Author's Biography

Sascha Wilkens is a senior manager at BNP Paribas, Risk Analytics & Modelling in London and previously held other positions in banking and quantitative consulting. He has published more than 60 papers in finance, many of them in internationally renowned peer-reviewed journals. His research interests are currently focused on risk measurement and empirical capital market research. Sascha is a CFA and CAIA charterholder and holds a PhD in finance as well as a Master’s degree in applied mathematics.

Citation

Wilkens, Sascha (2019, September 1). Machine learning in risk measurement: Gaussian process regression for value-at-risk and expected shortfall. In the Journal of Risk Management in Financial Institutions, Volume 12, Issue 4. https://doi.org/10.69554/CYHX1007.

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cover image, Journal of Risk Management in Financial Institutions
Journal of Risk Management in Financial Institutions
Volume 12 / Issue 4
© Henry Stewart
Publications LLP

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