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April 23, 2004
1:30 p.m.
BRNG 1245
Mr. Ionut Florescu,
Ph.D. Student, Department of Statistics, Purdue University, West
Lafayette, Indiana
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Abstract:
In this article we will attempt to deal with the
problem of finding option prices when the volatility
component of the price is stochastic. We will first
show how to estimate the distribution of the
volatility component then using it we will construct a
tree which will converge to the Stock Price Process.
The tree will be recombining and using it we will be
able to compute European Option Values and to a degree
American Options as well.
Comment:
If one attended the Friday, April 9, Computational Finance Seminar
one will find the idea of that talk
similar with what we are trying to accomplish here.
However, we will use a different method to simulate the
distribtion of the volatility process and we will take
that talk a step further by actually using this
volatility distribution to price options on the stock.
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2003 Purdue University
Last Update: Apr 16, 2004
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