We study a market model in which the volatility of the stock may jump at a random time from a fixed value to another fixed value. This model has already been introduced in the literature. We present a new approach to the problem, based on partial differential equations, which gives a different perspective to the issue. Within our framework we can easily consider several forms for the market price of volatility risk, and interpret their financial meaning. We thus recover solutions previously mentioned in the literature as well as obtaining new ones
In this paper we propose to use a combination of regular and singular perturbations to analyze parab...
This paper derives a closed-form solution for the European call option price when the volatility of ...
In this paper we consider the pricing of an American call option whose underlying asset dynamics evo...
We study a market model in which the volatility of the stock may jump at a random time from a fixed ...
Several existing pricing models of financial derivatives as well as the effects of volatility risk a...
In this work we will present a self-contained introduction to the option pricing problem. We will in...
In this work we will present a self-contained introduction to the option pricing problem. ...
In this paper, we introduce a unifying approach to option pricing under continuous-time stochastic v...
We extend the stochastic volatility model in Moretto et al. [MPT05] to a stochastic volatility jump-...
In this paper, we propose a fractional stochastic volatility jump-diffusion model which extends the ...
Abstract An alternative option pricing model is proposed, in which the asset prices follow the jump-...
This paper considers the problem of pricing American options when the dynamics of the underlying are...
We propose a stochastic volatility jump-diffusion model for option pricing with contemporaneous jump...
The paper proposes an original class of models for the continuous time price process of a financial ...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
In this paper we propose to use a combination of regular and singular perturbations to analyze parab...
This paper derives a closed-form solution for the European call option price when the volatility of ...
In this paper we consider the pricing of an American call option whose underlying asset dynamics evo...
We study a market model in which the volatility of the stock may jump at a random time from a fixed ...
Several existing pricing models of financial derivatives as well as the effects of volatility risk a...
In this work we will present a self-contained introduction to the option pricing problem. We will in...
In this work we will present a self-contained introduction to the option pricing problem. ...
In this paper, we introduce a unifying approach to option pricing under continuous-time stochastic v...
We extend the stochastic volatility model in Moretto et al. [MPT05] to a stochastic volatility jump-...
In this paper, we propose a fractional stochastic volatility jump-diffusion model which extends the ...
Abstract An alternative option pricing model is proposed, in which the asset prices follow the jump-...
This paper considers the problem of pricing American options when the dynamics of the underlying are...
We propose a stochastic volatility jump-diffusion model for option pricing with contemporaneous jump...
The paper proposes an original class of models for the continuous time price process of a financial ...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
In this paper we propose to use a combination of regular and singular perturbations to analyze parab...
This paper derives a closed-form solution for the European call option price when the volatility of ...
In this paper we consider the pricing of an American call option whose underlying asset dynamics evo...