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20182024
most citedFourth order compact scheme for option pricing under Merton and Kou jump-diffusion models

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

q-fin.CP2024

Estimation of domain truncation error for a system of PDEs arising in option pricing

Anindya Goswami, Kuldip Singh Patel

In this paper, a multidimensional system of parabolic partial differential equations arising in European option pricing under a regime-switching market model is studied in details.…

math.NA2022

A novel difference equation approach for the stability and robustness of compact schemes for variable coefficient PDEs

Anindya Goswami, Kuldip Singh Patel, Pradeep Kumar Sahu

Fourth-order accurate compact schemes for variable coefficient convection diffusion equations are considered. A sufficient condition for the stability of the fully discrete problem…

q-fin.CP2022

Matrix method stability and robustness of compact schemes for parabolic PDEs

Anindya Goswami, Kuldip Singh Patel

The fully discrete problem for convection-diffusion equation is considered. It comprises compact approximations for spatial discretization, and Crank-Nicolson scheme for temporal d…

q-fin.CP2018

Compact finite difference method for pricing European and American options under jump-diffusion models

Kuldip Singh Patel, Mani Mehra

In this article, a compact finite difference method is proposed for pricing European and American options under jump-diffusion models. Partial integro-differential equation and lin…

q-fin.CP2018★ 1 cited

Fourth order compact scheme for option pricing under Merton and Kou jump-diffusion models

Kuldip Singh Patel, Mani Mehra

In this article, a three-time levels compact scheme is proposed to solve the partial integro-differential equation governing the option prices under jump-diffusion models. In the p…