Valuations and dynamic convex risk measures

  title={Valuations and dynamic convex risk measures},
  author={A. Jobert and L. C. G. Rogers},
This paper approaches the definition and properties of dynamic convex risk measures through the notion of a family of concave valuation operators satisfying certain simple and credible axioms. Exploring these in the simplest context of a finite time set and finite sample space, we find natural risk-transfer and time-consistency properties for a firm seeking to spread its risk across a group of subsidiaries. 

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Coherent risk measures

  • P. Artzner, F. Delbaen, J. M. Eber, D. Heath
  • Mathematical Finance, 9:203–228
  • 1999
Highly Influential
5 Excerpts

The origins of risk-neutral pricing and the Black-Scholes formula

  • L.C.G. Rogers
  • Risk Management and Analysis, 2:81–94
  • 1998
Highly Influential
4 Excerpts

Dynamic utility indifference valuation via convex risk measures

  • S. Klöppel, M. Schweizer
  • Technical report, ETH Zürich
  • 2005
Highly Influential
5 Excerpts

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