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Utility Indifference Pricing of Insurance Catastrophe Derivatives

Published 5 Jul 2016 in q-fin.PR, math.OC, math.PR, and q-fin.MF | (1607.01110v2)

Abstract: We propose a model for an insurance loss index and the claims process of a single insurance company holding a fraction of the total number of contracts that captures both ordinary losses and losses due to catastrophes. In this model we price a catastrophe derivative by the method of utility indifference pricing. The associated stochastic optimization problem is treated by techniques for piecewise deterministic Markov processes. A numerical study illustrates our results.

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