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Fourth-order compact schemes for the numerical simulation of coupled Burgers' equation
This paper introduces two new modified fourth-order exponential time differencing Runge–
Kutta (ETDRK) schemes in combination with a global fourth-order compact finite difference …
Kutta (ETDRK) schemes in combination with a global fourth-order compact finite difference …
[HTML][HTML] Smoothing schemes for reaction-diffusion systems with nonsmooth data
Cox and Matthews [SM Cox, PC Matthews, Exponential time differencing for stiff systems, J.
Comput. Phys. 176 (2002) 430–455] developed a class of Exponential Time Differencing …
Comput. Phys. 176 (2002) 430–455] developed a class of Exponential Time Differencing …
[HTML][HTML] On smoothing of the Crank–Nicolson scheme and higher order schemes for pricing barrier options
Most option pricing problems have nonsmooth payoffs or discontinuous derivatives at the
exercise price. Discrete barrier options have not only nonsmooth payoffs but also time …
exercise price. Discrete barrier options have not only nonsmooth payoffs but also time …
A simulation expressivity of the quenching phenomenon in a two-sided space-fractional diffusion equation
L Zhu, N Liu, Q Sheng - Applied Mathematics and Computation, 2023 - Elsevier
The aims of this paper are to investigate and propose a numerical approximation for a
quenching type diffusion problem associated with a two-sided Riemann-Liouville space …
quenching type diffusion problem associated with a two-sided Riemann-Liouville space …
The numerical approximation of nonlinear Black–Scholes model for exotic path-dependent American options with transaction cost
In this paper, a new second-order exponential time differencing (ETD) method based on the
Cox and Matthews approach is developed and applied for pricing American options with …
Cox and Matthews approach is developed and applied for pricing American options with …
A compound adaptive approach to degenerate nonlinear quenching problems
Quenching phenomena play important roles in both steady and unsteady combustion
processes. This article studies a compound finite difference method for solving a nonlinear …
processes. This article studies a compound finite difference method for solving a nonlinear …
[HTML][HTML] Linearly implicit predictor–corrector methods for space-fractional reaction–diffusion equations with non-smooth initial data
In this paper, linearly implicit predictor–corrector methods are proposed for solving space-
fractional reaction–diffusion equations with non-smooth initial data. The methods are based …
fractional reaction–diffusion equations with non-smooth initial data. The methods are based …
[HTML][HTML] Solving complex PIDE systems for pricing American option under multi-state regime switching jump–diffusion model
Based on exponential time differencing approach, an efficient second order method is
developed for solving systems of partial integral differential equations. The method is …
developed for solving systems of partial integral differential equations. The method is …
Fourth-order methods for space fractional reaction–diffusion equations with non-smooth data
We propose two fourth-order methods in time for one-dimensional space fractional reaction–
diffusion equations. The methods are based on fourth-order Exponential Time Differencing …
diffusion equations. The methods are based on fourth-order Exponential Time Differencing …
Higher order exponential time differencing scheme for system of coupled nonlinear Schrödinger equations
The coupled nonlinear Schrödinger equations are highly used in modeling the various
phenomena in nonlinear fiber optics, like propagation of pulses. Efficient and reliable …
phenomena in nonlinear fiber optics, like propagation of pulses. Efficient and reliable …