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Numerical methods for moving barrier option pricing


Citation

Wu, Y. and Koo, L. F. and Wong, T. J. and Mat Jusoh, N. H. (2026) Numerical methods for moving barrier option pricing. Mathematical Modeling and Computing, 13 (3). pp. 752-758. ISSN 2312-9794; eISSN: 2415-3788

Abstract

Moving barrier options are a class of time-dependent barrier options whose pricing poses significant computational challenges. Focusing on the down-and-out call option, this paper develops a finite difference scheme for such moving barrier options and employs the binomial tree method to solve the pricing problem. Furthermore, the equivalence between these two numerical methods is established. Numerical experiments are also conducted to validate the theoretical results.


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Additional Metadata

Item Type: Article
Subject: Computational Mathematics
Subject: Computational Theory and Mathematics
Divisions: Institute for Mathematical Research
Faculty of Humanities, Management and Science
DOI Number: https://doi.org/10.23939/mmc2026.03.752
Publisher: Lviv Polytechnic National University
Keywords: Binomial tree method; Black–scholes model; Finite difference method; Moving barrier option pricing
Sustainable Development Goals (SDGs): SDG 9: Industry, Innovation and Infrastructure, SDG 17: Partnerships for the Goals, SDG 8: Decent Work and Economic Growth
Depositing User: Ms. Siti Radziah Mohamed@mahmod
Date Deposited: 27 Aug 2026 01:28
Last Modified: 27 Aug 2026 01:28
Altmetrics: https://www.altmetric.com/details.php?domain=psasir.upm.edu.my&doi=10.23939/mmc2026.03.752
URI: http://psasir.upm.edu.my/id/eprint/128040
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