MasterIn this paper, we discuss about PIDE for Kou’s and Merton’s Jump-diffusion models to calculate the European call option price. We will use two numerical method which are Finite Difference Method and Finite Element Method. In FDM case, we used finite difference which is similar to crank-nicholsen method to approximate the differenceterm, and in FEM case, we used hat function to use weak formulation. For integral term, both of them used trapezoidal rule. And by comparing the numerical results of two methods, we can confirm the accuracy of the result values
In many instances closed form solutions to option pricing problems are not possible. In these cases ...
Under real market conditions, there exist many cases when it is inevitable to adopt numerical approx...
European options can be priced by solving parabolic partial(-integro) differential equations under s...
Numerical methods are developed for pricing European and American options under Kou’s jump-diffusion...
We discuss a number of numerical methods that approximate the solution of the Partial Integro Differ...
The finite difference method is a mathematical construct that can be used to solve partial different...
The shortcomings of diffusion models in representing the risk related to large market movements have...
AbstractThe pricing equations for options on assets that follow jump-diffusion processes contain int...
AbstractThis paper studies the numerical approximation for an European option pricing model with jum...
The thesis on option pricing by finite difference methods focuses on the numerical methods used to p...
We develop a finite difference method to solve partial integro-differential equations which describe...
We present a stable finite difference scheme on a piecewise uniform mesh along with a penalty method...
International audienceWe present a finite difference method for solving parabolic partial integro-di...
Abstract. We present a finite difference method for solving parabolic partial integro-differential e...
Under real market conditions, there exist many cases when it is inevitable to adopt numerical approx...
In many instances closed form solutions to option pricing problems are not possible. In these cases ...
Under real market conditions, there exist many cases when it is inevitable to adopt numerical approx...
European options can be priced by solving parabolic partial(-integro) differential equations under s...
Numerical methods are developed for pricing European and American options under Kou’s jump-diffusion...
We discuss a number of numerical methods that approximate the solution of the Partial Integro Differ...
The finite difference method is a mathematical construct that can be used to solve partial different...
The shortcomings of diffusion models in representing the risk related to large market movements have...
AbstractThe pricing equations for options on assets that follow jump-diffusion processes contain int...
AbstractThis paper studies the numerical approximation for an European option pricing model with jum...
The thesis on option pricing by finite difference methods focuses on the numerical methods used to p...
We develop a finite difference method to solve partial integro-differential equations which describe...
We present a stable finite difference scheme on a piecewise uniform mesh along with a penalty method...
International audienceWe present a finite difference method for solving parabolic partial integro-di...
Abstract. We present a finite difference method for solving parabolic partial integro-differential e...
Under real market conditions, there exist many cases when it is inevitable to adopt numerical approx...
In many instances closed form solutions to option pricing problems are not possible. In these cases ...
Under real market conditions, there exist many cases when it is inevitable to adopt numerical approx...
European options can be priced by solving parabolic partial(-integro) differential equations under s...