AbstractThis paper studies the numerical approximation for an European option pricing model with jump-diffusion. Equivalence of the Binomial tree method and an explicit difference scheme is discussed. The optimal error estimation of the Binomial tree approximation is also given. Another explicit difference scheme is constructed, which has higher accuracy than the Binomial tree method. Numerical results coincide with the theoretical results
Merton (1976) provides a jump-diffusion model, where the dynamics of the price of the underlying are...
In this paper we introduce three numerical methods to evaluate the prices of European, American, and...
International audienceIn this paper, we are interested in pricing options (European and Quanto) by a...
AbstractThe binomial tree methods (BTM), first proposed by Cox, Ross and Rubinstein [J. Cox, S. Ross...
AbstractThe binomial tree method (BTM), first proposed by Cox et al. (1979) [4] in diffusion models ...
Numerical methods are developed for pricing European and American options under Kou’s jump-diffusion...
The shortcomings of diffusion models in representing the risk related to large market movements have...
When the underlying asset of an option displays oscillations, spikes or heavy-tailed distributions, ...
We consider the N step binomial tree model of stocks. Call options and put options of European and A...
MasterIn this paper, we discuss about PIDE for Kou’s and Merton’s Jump-diffusion models to calculate...
This paper is concerned with numerical methods for American option pricing. We employ numerical anal...
We discuss a practical method to price and hedge European contingent claims on assets with price pro...
We derive a computable approximation for the value of a European call option when prices satisfy a j...
International audienceTree methods are among the most popular numerical methods to price financial d...
The aim of this dissertation is to investigate and analyse various numerical methods with implementa...
Merton (1976) provides a jump-diffusion model, where the dynamics of the price of the underlying are...
In this paper we introduce three numerical methods to evaluate the prices of European, American, and...
International audienceIn this paper, we are interested in pricing options (European and Quanto) by a...
AbstractThe binomial tree methods (BTM), first proposed by Cox, Ross and Rubinstein [J. Cox, S. Ross...
AbstractThe binomial tree method (BTM), first proposed by Cox et al. (1979) [4] in diffusion models ...
Numerical methods are developed for pricing European and American options under Kou’s jump-diffusion...
The shortcomings of diffusion models in representing the risk related to large market movements have...
When the underlying asset of an option displays oscillations, spikes or heavy-tailed distributions, ...
We consider the N step binomial tree model of stocks. Call options and put options of European and A...
MasterIn this paper, we discuss about PIDE for Kou’s and Merton’s Jump-diffusion models to calculate...
This paper is concerned with numerical methods for American option pricing. We employ numerical anal...
We discuss a practical method to price and hedge European contingent claims on assets with price pro...
We derive a computable approximation for the value of a European call option when prices satisfy a j...
International audienceTree methods are among the most popular numerical methods to price financial d...
The aim of this dissertation is to investigate and analyse various numerical methods with implementa...
Merton (1976) provides a jump-diffusion model, where the dynamics of the price of the underlying are...
In this paper we introduce three numerical methods to evaluate the prices of European, American, and...
International audienceIn this paper, we are interested in pricing options (European and Quanto) by a...