24 Pages Posted: 31 Mar 2010 Last revised: 30 Nov 2010
Date Written: March 24, 2010
We introduce two new methods to calculate bounds for zero-sum game options using Monte Carlo simulation. These extend and generalise the duality results of Haugh-Kogan/Rogers and Jamshidian to the case where both parties of a contract have Bermudan optionality. It is shown that the Andersen-Broadie method can still be used as a generic way to obtain bounds in the extended framework, and we apply the new results to the pricing of convertible bonds by simulation.
Keywords: game option, convertible bond, Monte Carlo, bounds, duality, Rogers, Jamshidian, Andersen-Broadie
JEL Classification: C, C6, C63, C7, C72, C73, G13
Suggested Citation: Suggested Citation
Beveridge, Christopher and Joshi, Mark S., Monte Carlo Bounds for Game Options Including Convertible Bonds (March 24, 2010). Available at SSRN: https://ssrn.com/abstract=1577593 or http://dx.doi.org/10.2139/ssrn.1577593
By Mark Joshi