Using the solution of one-sided exit problem, a procedure to price Parisian barrier options in a jump-diffusion model with two-sided exponential jumps is developed. By extending the method developed in Chesney, Jeanblanc-Picqué and Yor (1997; Brownian excursions and Parisian barrier options, Advances in Applied Probability, 29(1), pp. 165-184) for the diffusion case to the more general set-up, we arrive at a numerical pricing algorithm that significantly outperforms Monte Carlo simulation for the prices of such products
We extend the stochastic volatility model in Moretto et al. [MPT05] to a stochastic volatility jump-...
In this paper, we propose an integral equation approach for pricing an American-style Parisian up-an...
A Parisian option is a variant of a barrier option such that its payment is activated or deactivated...
Using the solution of one-sided exit problem, a procedure to price Parisian barrier options in a jum...
In this paper, a new technique for pricing of European and American Parisian options, that we call t...
This paper introduces an analytically tractable method for the pricing of European and American Pari...
AbstractIn this paper we find numerical solutions for the pricing problem in jump diffusion markets....
Abstract: We present a method of moments approach to pricing double barrier contracts when the under...
This paper aims to extend the analytical tractability of the Black–Scholes model to alternative mode...
We study the pricing of a Parisian option under a stochastic volatility model. Based on the manipula...
We propose a stochastic volatility jump-diffusion model for option pricing with contemporaneous jump...
Analytical tractability is one of the challenges faced by many alternative models that try to genera...
The shortcomings of diffusion models in representing the risk related to large market movements have...
In this paper, we study the excursion times of a Brownian motion with drift below and above a given ...
Barrier options are the most common path-dependent options traded in financial markets. They are par...
We extend the stochastic volatility model in Moretto et al. [MPT05] to a stochastic volatility jump-...
In this paper, we propose an integral equation approach for pricing an American-style Parisian up-an...
A Parisian option is a variant of a barrier option such that its payment is activated or deactivated...
Using the solution of one-sided exit problem, a procedure to price Parisian barrier options in a jum...
In this paper, a new technique for pricing of European and American Parisian options, that we call t...
This paper introduces an analytically tractable method for the pricing of European and American Pari...
AbstractIn this paper we find numerical solutions for the pricing problem in jump diffusion markets....
Abstract: We present a method of moments approach to pricing double barrier contracts when the under...
This paper aims to extend the analytical tractability of the Black–Scholes model to alternative mode...
We study the pricing of a Parisian option under a stochastic volatility model. Based on the manipula...
We propose a stochastic volatility jump-diffusion model for option pricing with contemporaneous jump...
Analytical tractability is one of the challenges faced by many alternative models that try to genera...
The shortcomings of diffusion models in representing the risk related to large market movements have...
In this paper, we study the excursion times of a Brownian motion with drift below and above a given ...
Barrier options are the most common path-dependent options traded in financial markets. They are par...
We extend the stochastic volatility model in Moretto et al. [MPT05] to a stochastic volatility jump-...
In this paper, we propose an integral equation approach for pricing an American-style Parisian up-an...
A Parisian option is a variant of a barrier option such that its payment is activated or deactivated...