Approximations for Some Stochastic Control Problems in Financial
Engineering
April 18, 2002
KRAN G005
Professor Ronnie Sircar, Operations Research & Financial
Engineering, Princeton University
Abstract:
Many problems involving derivative securities in financial engineering can
be formulated as an optimization of the expectation of a state-dependent
utility function. Some examples are partial hedging of derivative risk and
utility pricing. We describe the dynamic programming approach to such
problems and some asymptotic approximations to optimal trading strategies
in markets with stochastic volatility.