Pages that link to "Item:Q890161"

The following pages link to Pricing European and American options using a very fast and accurate scheme: the meshless local Petrov-Galerkin method (Q890161):

Displaying 17 items.

• Finite difference methods for pricing American put option with rationality parameter: numerical analysis and computing (Q273385) (← links)
• Accurate solution of the Thomas-Fermi equation using the fractional order of rational Chebyshev functions (Q508037) (← links)
• Numerical pricing of American options under two stochastic factor models with jumps using a meshless local Petrov-Galerkin method (Q512310) (← links)
• Pricing European and American options by radial basis point interpolation (Q903013) (← links)
• Local weak form meshless techniques based on the radial point interpolation (RPI) method and local boundary integral equation (LBIE) method to evaluate European and American options (Q907677) (← links)
• The method of fundamental solutions for solving options pricing models (Q945379) (← links)
• Using a meshless kernel-based method to solve the Black-Scholes variational inequality of American options (Q1655400) (← links)
• New numerical solutions for solving Kidder equation by using the rational Jacobi functions (Q1689274) (← links)
• An efficient numerical method for solving nonlinear Thomas-Fermi equation (Q1737386) (← links)
• On the pricing of multi-asset options under jump-diffusion processes using meshfree moving least-squares approximation (Q2204419) (← links)
• Chebyshev wavelet method for solving radiative transfer equation in a slab medium (Q2299537) (← links)
• A Computationally Hybrid Method for Solving a Famous Physical Problem on an Unbounded Domain (Q3387682) (← links)
• Pricing American options under jump-diffusion models using local weak form meshless techniques (Q4976348) (← links)
• An integration preconditioning method for solving option pricing problems (Q5031225) (← links)
• Two‐dimensional Haar wavelet based approximation technique to study the sensitivities of the price of an option (Q6089117) (← links)
• A wavelet‐based novel approximation to investigate the sensitivities of various path‐independent binary options (Q6182371) (← links)
• Solving partial differential equations by LS-SVM (Q6606433) (← links)