Pricing of Parisian options for a jump-diffusion model with two-sided jumps

Details

Ressource 1Request a copyDownload: BIB_A1C5F9F9CC31.P001.pdf (465.91 [Ko])
State: Deleted
Version: author
Serval ID
serval:BIB_A1C5F9F9CC31
Type
Article: article from journal or magazin.
Collection
Publications
Institution
Title
Pricing of Parisian options for a jump-diffusion model with two-sided jumps
Journal
Applied Mathematical Finance
Author(s)
Albrecher H., Kortschak D., Zhou X.
ISSN
1350-486X
Publication state
Published
Issued date
2012
Peer-reviewed
Oui
Volume
19
Number
2
Pages
97-129
Language
english
Abstract
Using the solution of one-sided exit problem, a procedure to price Parisian barrier options in a jump-diffusion model with two-sided exponential jumps is developed. By extending the method developed in Chesney, Jeanblanc-Picqué and Yor (1997; Brownian excursions and Parisian barrier options, Advances in Applied Probability, 29(1), pp. 165-184) for the diffusion case to the more general set-up, we arrive at a numerical pricing algorithm that significantly outperforms Monte Carlo simulation for the prices of such products.
Keywords
Parisian options, Laplace transform, double-exponential model, one-sided exit problem, jump-diffusion model
Create date
14/06/2011 13:32
Last modification date
20/08/2019 16:07
Usage data