A Two-Step Longstaff Schwartz Monte Carlo Approach to Game Option Pricing

We proposed a two-step Longstaff Schwartz Monte Carlo (LSMC) method with two regression models fitted at each time step to price game options. Although the original LSMC can be used to price game options with an enlarged range of path in regression and a modified cashflow updating rule, we identified a drawback of such approach, which motivated us to propose our approach. We implemented numerical examples with benchmarks using binomial tree and numerical PDE, and it showed that our method produces more reliable results comparing to the original LSMC.

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Publication Details

Journal
Japan Journal of Research
Published
2024-08-30
DOI
https://doi.org/10.33425/2690-8077.1135
Primary Topic
Stochastic processes and financial applications
Type
article
Field-Weighted Citation Impact
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article

A Two-Step Longstaff Schwartz Monte Carlo Approach to Game Option Pricing

Ce Wang
Japan Journal of Research
Stochastic processes and financial applications
article

A Two-Step Longstaff Schwartz Monte Carlo Approach to Game Option Pricing

Ce Wang
article en

Abstract

We proposed a two-step Longstaff Schwartz Monte Carlo (LSMC) method with two regression models fitted at each time step to price game options. Although the original LSMC can be used to price game options with an enlarged range of path in regression and a modified cashflow updating rule, we identified a drawback of such approach, which motivated us to propose our approach. We implemented numerical examples with benchmarks using binomial tree and numerical PDE, and it showed that our method produces more reliable results comparing to the original LSMC.

Japan Journal of ResearchVol. 5(8)
Openalex Percentile: Top 76%
Stochastic processes and financial applications
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A Two-Step Longstaff Schwartz Monte Carlo Approach to Game Option Pricing — Ce Wang · Japan Journal of Research (2024) | TGRS Research Map | TGRS