Nagaev, Alexander V. (Faculty of Mathematics and Computer Sciences, Nicolaus Copernicus University) Nagaev, Sergei A. (Department of Economics and Finance, Institute for Advanced Studies) Kunst, Robert M. (Department of Economics and Finance, Institute for Advanced Studies and Department of Economics, University of Vienna)
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A discrete time model of financial markets is considered. It is assumed that the relative jumps of the risky security price are independent non-identically distributed random variables. In the focus of attention is the expected non-risky profit of the investor that arises when the jumps of the stock price are bounded while the investor follows the upper hedge. The considered discrete time model is approximated by a continuous time model that generalizes the classical geometrical Brownian motion.
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Paper provided by Institute for Advanced Studies in its series Economics Series with number
164.