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Deep Partial Hedging

Author

Listed:
  • Songyan Hou

    (Department of Mathematics, ETH Zurich, 8092 Zürich, Switzerland)

  • Thomas Krabichler

    (Centre for Banking & Finance, Eastern Switzerland University of Applied Sciences, 9001 St. Gallen, Switzerland)

  • Marcus Wunsch

    (Institute of Wealth & Asset Management, ZHAW Zurich University of Applied Sciences, 8400 Winterthur, Switzerland)

Abstract

Using techniques from deep learning, we show that neural networks can be trained successfully to replicate the modified payoff functions that were first derived in the context of partial hedging by Föllmer and Leukert. Not only does this approach better accommodate the realistic setting of hedging in discrete time, it also allows for the inclusion of transaction costs as well as general market dynamics. It needs to be noted that, without further modifications, the approach works only if the risk aversion is beyond a certain level.

Suggested Citation

  • Songyan Hou & Thomas Krabichler & Marcus Wunsch, 2022. "Deep Partial Hedging," JRFM, MDPI, vol. 15(5), pages 1-5, May.
  • Handle: RePEc:gam:jjrfmx:v:15:y:2022:i:5:p:223-:d:818811
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