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Original Articles

American option pricing problem transformed on finite interval

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Pages 821-836 | Received 20 Oct 2013, Accepted 14 Mar 2014, Published online: 13 May 2014

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Hidekazu Yoshioka. (2019) A simplified stochastic optimization model for logistic dynamics with control-dependent carrying capacity. Journal of Biological Dynamics 13:1, pages 148-176.
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Youli Cai. (2023) Research on the Construction of Financial Computing Model Based on BSDE Algorithm. Journal of Information & Knowledge Management 22:04.
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Weiwei Wang & Xiaoping Hu. (2022) Pricing American Options by a Fourier Transform Multinomial Tree in a Conic Market. Discrete Dynamics in Nature and Society 2022, pages 1-10.
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Weiwei Wang & Xiaoping Hu. (2022) Pricing Israeli Option with Time-changed Compensation by an FFT-Based High-order Multinomial Tree in Lévy Markets. Computational Intelligence and Neuroscience 2022, pages 1-8.
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Slavi G. Georgiev & Lubin G. Vulkov. 2021. Advanced Computing in Industrial Mathematics. Advanced Computing in Industrial Mathematics 99 109 .
Xiaoping Hu, Ying Xiu & Jie Cao. (2019) Recombined multinomial tree based on saddle-point approximation and its application to Levy models options pricing. Journal of Computational and Applied Mathematics 346, pages 432-439.
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Tatiana P. Chernogorova, Miglena N. Koleva & Radoslav L. Valkov. (2017) A two-grid penalty method for American options. Computational and Applied Mathematics 37:3, pages 2381-2398.
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Slavi G. Georgiev & Lubin G. Vulkov. Numerical determination of the right boundary condition for regime–switching models of European options from point observations. Numerical determination of the right boundary condition for regime–switching models of European options from point observations.
Miglena N. Koleva & Lubin G. Vulkov. Finite difference approach to penalty methods for pricing two-factor American put option. Finite difference approach to penalty methods for pricing two-factor American put option.
Slavi G. Georgiev & Lubin G. Vulkov. Numerical solution of the right boundary condition inverse problem for the Black–Scholes equation. Numerical solution of the right boundary condition inverse problem for the Black–Scholes equation.
Miglena N. Koleva & Radoslav L. Valkov. 2017. Novel Methods in Computational Finance. Novel Methods in Computational Finance 215 226 .

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