We propose an efficient hybrid tree/finite difference method in order to approximate the Heston model (and possibly other stochastic volatility models). We prove the convergence by embedding the procedure in a bivariate Markov chain and we study the approximation of European and American option prices. We finally provide numerical experiments that give accurate option prices in the Heston model, showing the reliability and the efficiency of the algorithm
htmlabstractIn this article we propose an efficient Monte Carlo scheme for simulating the stochastic...
We develop and study stability properties of a hybrid approximation of functionals of the Bates jump...
International audienceWe develop and study stability properties of a hybrid approximation of functio...
We propose an efficient hybrid tree/finite difference method in order to approximate the Heston mode...
International audienceWe propose a hybrid tree-finite difference method in order to approximate the ...
In this paper,we study a hybrid tree/finite-difference method, which allows us to obtain efficient ...
We study a hybrid tree/finite-difference method which permits to obtain efficient and accurate Europ...
We present a new tree-based numerical approach for options pricing under Heston\u27s stochastic vola...
We introduce a refined tree method to compute option prices using the stochastic volatility model of...
We introduce a refined tree method to compute option prices using the stochastic volatility model of...
The Heston model is a partial differential equation which is used to price options and is a further ...
The hybrid Heston-Hull-White (HHW) model combines the Heston (1993) stochastic volatility and Hull a...
In this work we propose an approximate numerical method for an option pricing by the Heston model. F...
We develop and study stability properties of a hybrid approximation of functionals of the Bates jump...
We develop an algorithm to price American options on assets that follow the stochastic volatility mo...
htmlabstractIn this article we propose an efficient Monte Carlo scheme for simulating the stochastic...
We develop and study stability properties of a hybrid approximation of functionals of the Bates jump...
International audienceWe develop and study stability properties of a hybrid approximation of functio...
We propose an efficient hybrid tree/finite difference method in order to approximate the Heston mode...
International audienceWe propose a hybrid tree-finite difference method in order to approximate the ...
In this paper,we study a hybrid tree/finite-difference method, which allows us to obtain efficient ...
We study a hybrid tree/finite-difference method which permits to obtain efficient and accurate Europ...
We present a new tree-based numerical approach for options pricing under Heston\u27s stochastic vola...
We introduce a refined tree method to compute option prices using the stochastic volatility model of...
We introduce a refined tree method to compute option prices using the stochastic volatility model of...
The Heston model is a partial differential equation which is used to price options and is a further ...
The hybrid Heston-Hull-White (HHW) model combines the Heston (1993) stochastic volatility and Hull a...
In this work we propose an approximate numerical method for an option pricing by the Heston model. F...
We develop and study stability properties of a hybrid approximation of functionals of the Bates jump...
We develop an algorithm to price American options on assets that follow the stochastic volatility mo...
htmlabstractIn this article we propose an efficient Monte Carlo scheme for simulating the stochastic...
We develop and study stability properties of a hybrid approximation of functionals of the Bates jump...
International audienceWe develop and study stability properties of a hybrid approximation of functio...