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SECTION B

Adaptive finite differences and IMEX time-stepping to price options under Bates model

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Pages 2515-2529 | Received 02 Feb 2015, Accepted 08 Jun 2015, Published online: 21 Sep 2015

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M. Yousuf. (2019) High-order time stepping scheme for pricing American option under Bates model. International Journal of Computer Mathematics 96:1, pages 18-32.
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Jamal Amani Rad & Kourosh Parand. (2017) Pricing American options under jump-diffusion models using local weak form meshless techniques. International Journal of Computer Mathematics 94:8, pages 1694-1718.
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Articles from other publishers (18)

Yong Chen. (2024) Convergence analysis of an IMEX scheme for an integro-differential equation with inexact boundary arising in option pricing with stochastic intensity jumps. Computers & Mathematics with Applications 161, pages 63-77.
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Yong Chen. (2023) Compact IMEX scheme for a moving boundary PIDE system of the regime-switching jump-diffusion Asian option pricing. Numerical Algorithms 95:3, pages 1055-1077.
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Mengli Mao, Hongjiong Tian & Wansheng Wang. (2023) A variable step‐size extrapolated Crank–Nicolson method for option pricing under stochastic volatility model with jump. Mathematical Methods in the Applied Sciences 47:2, pages 762-781.
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Wansheng Wang, Mengli Mao & Yi Huang. (2022) A Posteriori Error Control and Adaptivity for the IMEX BDF2 Method for PIDEs with Application to Options Pricing Models. Journal of Scientific Computing 93:2.
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Fazlollah Soleymani. (2021) An Efficient Numerical Scheme for the Solution of a Stochastic Volatility Model Including Contemporaneous Jumps in Finance. International Journal of Computational Methods 19:07.
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Yong Chen. (2021) Second-order IMEX scheme for a system of partial integro-differential equations from Asian option pricing under regime-switching jump-diffusion models. Numerical Algorithms 89:4, pages 1823-1843.
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Yong Chen. (2022) Second-order convergent IMEX scheme for integro-differential equations with delays arising in option pricing under hard-to-borrow jump-diffusion models. Computational and Applied Mathematics 41:2.
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Jiří Hozman & Tomáš Tichý. Option pricing under the Bates model using the discontinuous Galerkin method. Option pricing under the Bates model using the discontinuous Galerkin method.
Slobodan Milovanović & Lina von Sydow. (2020) A high order method for pricing of financial derivatives using Radial Basis Function generated Finite Differences. Mathematics and Computers in Simulation 174, pages 205-217.
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F. Soleymani & M. Barfeie. (2019) Pricing options under stochastic volatility jump model: A stable adaptive scheme. Applied Numerical Mathematics 145, pages 69-89.
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Bertram Düring & Alexander Pitkin. (2019) High-order compact finite difference scheme for option pricing in stochastic volatility jump models. Journal of Computational and Applied Mathematics 355, pages 201-217.
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Rafael Company, Vera N. Egorova, Lucas Jódar & Fazlollah Soleymani. (2018) A stable local radial basis function method for option pricing problem under the Bates model. Numerical Methods for Partial Differential Equations 35:3, pages 1035-1055.
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Wansheng Wang, Yingzi Chen & Hua Fang. (2019) On the Variable Two-Step IMEX BDF Method for Parabolic Integro-differential Equations with Nonsmooth Initial Data Arising in Finance. SIAM Journal on Numerical Analysis 57:3, pages 1289-1317.
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Karel J. in 't Hout & Jari Toivanen. (2018) ADI schemes for valuing European options under the Bates model. Applied Numerical Mathematics 130, pages 143-156.
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Maciej Balajewicz & Jari Toivanen. (2017) Reduced order models for pricing European and American options under stochastic volatility and jump-diffusion models. Journal of Computational Science 20, pages 198-204.
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Maciej Balajewicz & Jari Toivanen. (2016) Reduced Order Models for Pricing American Options under Stochastic Volatility and Jump-diffusion Models. Procedia Computer Science 80, pages 734-743.
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Lina von Sydow, Paria Ghafari, Erik Lehto & Mats Wångersjö. 2016. Numerical Mathematics and Advanced Applications ENUMATH 2015. Numerical Mathematics and Advanced Applications ENUMATH 2015 607 615 .
Bertram DDring & Alexander Pitkin. (2017) High-Order Compact Finite Difference Scheme for Option Pricing in Stochastic Volatility Jump Models. SSRN Electronic Journal.
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