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This paper publishes results on the convergence for hedging strategies in the setting of incomplete financial markets. …
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European claim. This allows pricing and hedging under the minimal martingale measure, corresponding to the local risk … pricing and hedging formulae for put and call options are derived in terms of the Black–Scholes formula. Due to market … an approximate hedging formula, which does not require knowledge of these parameters. The hedging strategies are tested …
Persistent link: https://www.econbiz.de/10011552886
While it is common knowledge that portfolio separation in a continuous-time lognormal market is due to the basic properties of the Gaussian distribution, the usual textbook exposition relies on dynamic programming and thus Itô stochastic calculus and the appropriate regularity conditions. This...
Persistent link: https://www.econbiz.de/10009787073
We study the dynamic utility indifference value process p(X) when the usefulness of X is evaluated via a dynamic monetary concave utility functional (DMCUF) instead of von Neumann/Morgenstern expected utility. A DMCUF is minus a dynamic convex risk measure. The key tools for our investigations...
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In arbitrage-free but incomplete markets, the equivalent martingale measure Q for pricing traded assets is not uniquely determined. A possible approach when it comes to choosing a particular pricing measure is to consider the one that is "closest" to the physical probability measure P, where...
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