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Piecewise linear double barrier options

Authors
Lee, H.[Lee, H.]Ha, H.[Ha, H.]Lee, M.[Lee, M.]
Issue Date
Jan-2022
Publisher
John Wiley and Sons Inc
Keywords
Brownian motion of piecewise constant drift; double barrier option; drift refraction; Esscher transform; piecewise linear double barrier
Citation
Journal of Futures Markets, v.42, no.1, pp.125 - 151
Indexed
SSCI
SCOPUS
Journal Title
Journal of Futures Markets
Volume
42
Number
1
Start Page
125
End Page
151
URI
https://scholarworks.bwise.kr/skku/handle/2021.sw.skku/90290
DOI
10.1002/fut.22279
ISSN
0270-7314
Abstract
A piecewise linear double barrier option generalizes classical double barrier options because of its versatility in designing various double boundaries. This paper discusses how to price piecewise linear double barrier options. To this purpose, we derive the probability that an underlying process does not cross a given piecewise linear double barrier, where the underlying process follows the Brownian motion of piecewise constant drift. Using the established non-crossing probability, we provide the explicit pricing formulas of piecewise linear double barrier options and show how the shape of a double barrier affects the option prices through extensive numerical experiments. © 2021 Wiley Periodicals LLC
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