
Stéphane Crépey
Université Paris Cité
Stéphane Crépey is Distinguished professor of mathematics at Université Paris Cité (UPC), Laboratoire de Probabilités, Statistique et Modélisation (LPSM), Head of Team Mathematical Finance and Numerical Probability. His research interests are:
- counterparty credit risk and XVA analysis, central counterparties, risk analysis;
- machine learning in finance: supervised learning of prices, sensitivities and risk metrics from simulated payoffs, model calibration by neural nets or Gaussian processes regression, anomaly detection;
- model risk and uncertainty quantification;
- backward stochastic differential equations, random times modeling, enlargement of filtration.
He is the author of 80+ research papers published in journals including Annals of Probability, Annals of Applied Probability, Finance and Stochastics, Mathematical Finance, Stochastic Processes and their Applications, Electronic Journal Probability, SIAM Journal on Financial Mathematics, SIAM/ASA Journal on Uncertainty Quantification, SIAM Journal on Mathematical Analysis, Quantitative Finance, and Risk Magazine. He co-authored two books: Financial Modeling, a Backward Stochastic Differential Equations Perspective (S. Crépey, Springer Finance Textbook Series, 2013) and Counterparty Risk and Funding, a Tale of Two Puzzles (S. Crépey, T. Bielecki and D. Brigo, Chapman & Hall/CRC Financial Mathematics Series, 2014).
He graduated from ENSAE ParisTech and holds a PhD in differential games and mathematical finance from Ecole Polytechnique and INRIA Sophia Antipolis.
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Articles by Stéphane Crépey
CVA sensitivities, hedging and risk
A probabilistic machine learning approach to CVA calculations is proposed
A Darwinian theory of model risk
An ex ante methodology is proposed to analyse the model risk pattern for a broad class of structures
Nowcasting networks
The authors devise a neural network-based compression/completion methodology for financial nowcasting.
Gaussian process regression for derivative portfolio modeling and application to credit valuation adjustment computations
The authors present a multi-Gaussian process regression approach, which is well suited for the over-the-counter derivative portfolio valuation involved in credit valuation adjustment (CVA) computation.