Numerical valuation of options with jumps in the underlying
Applied Numerical Mathematics
Numerical solution of two asset jump diffusion models for option valuation
Applied Numerical Mathematics
Exponential time integration and Chebychev discretisation schemes for fast pricing of options
Applied Numerical Mathematics
Numerical valuation of options with jumps in the underlying
Applied Numerical Mathematics
Difference-Quadrature Schemes for Nonlinear Degenerate Parabolic Integro-PDE
SIAM Journal on Numerical Analysis
SIAM Journal on Financial Mathematics
A Second-order Finite Difference Method for Option Pricing Under Jump-diffusion Models
SIAM Journal on Numerical Analysis
Applied Numerical Mathematics
Fast and efficient numerical methods for an extended Black-Scholes model
Computers & Mathematics with Applications
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We study the numerical approximation of viscosity solutions for integro-differential, possibly degenerate, parabolic problems. Similar models arise in option pricing, to generalize the celebrated Black–Scholes equation, when the processes which generate the underlying stock returns may contain both a continuous part and jumps. Convergence is proven for monotone schemes and numerical tests are presented and discussed.