We propose to discuss a new technique to derive an good approximated solution for the price of a European Vanilla options, in a market model with stochastic volatility. In particular, the models that we have considered are the Heston and SABR(for beta=1). These models allow arbitrary correlation between volatility and spot asset returns. We are able to write the price of European call and put, in the same form in which one can see in the Black-Scholes model. The solution technique is based upon coordinate transformations that reduce the initial PDE in a straightforward one-dimensional heat equation
We present a derivative pricing and estimation methodology for a class of stochastic volatility mode...
This book provides an advanced treatment of option valuation. The general setting is that of 2D cont...
This paper consists in providing and mathematically analyzing the expansion of an option price (with...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
In this paper it is shown how symmetry methods can be used to find exact solutions for European opti...
The stochastic volatility model of Heston [6] has been accepted by many practitioners for pricing va...
We want to discuss the option pricing on stochastic volatility market models, in which we are going ...
Since the 2007/2008 financial crisis, the total value adjustment (XVA) should be included when prici...
The crude assumption on log normal stock returns and constant volatility in the Black-Scholes model ...
Efficient valuation of exchange options with random volatilities while challenging at analytical lev...
Financial Markets is an interesting wide range area of research in Financial Engineering. In this th...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
In this paper we consider an explicitly solvable multiscale stochastic volatility model that genera...
In this paper, we propose a new random volatility model, where the volatility has a deterministic te...
We present a derivative pricing and estimation methodology for a class of stochastic volatility mode...
This book provides an advanced treatment of option valuation. The general setting is that of 2D cont...
This paper consists in providing and mathematically analyzing the expansion of an option price (with...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
In this paper it is shown how symmetry methods can be used to find exact solutions for European opti...
The stochastic volatility model of Heston [6] has been accepted by many practitioners for pricing va...
We want to discuss the option pricing on stochastic volatility market models, in which we are going ...
Since the 2007/2008 financial crisis, the total value adjustment (XVA) should be included when prici...
The crude assumption on log normal stock returns and constant volatility in the Black-Scholes model ...
Efficient valuation of exchange options with random volatilities while challenging at analytical lev...
Financial Markets is an interesting wide range area of research in Financial Engineering. In this th...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
In this paper we consider an explicitly solvable multiscale stochastic volatility model that genera...
In this paper, we propose a new random volatility model, where the volatility has a deterministic te...
We present a derivative pricing and estimation methodology for a class of stochastic volatility mode...
This book provides an advanced treatment of option valuation. The general setting is that of 2D cont...
This paper consists in providing and mathematically analyzing the expansion of an option price (with...