In this paper it is shown how symmetry methods can be used to find exact solutions for European option pricing under a time-dependent 3/2-stochastic volatility model View the MathML source. This model with A(t) constant has been proven by many authors to outperform the Heston model in its ability to capture the behaviour of volatility and fit option prices. Further, singular perturbation techniques are used to derive a simple analytic approximation suitable for pricing options with short tenor, a common feature of most options traded in the market
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
Magister Scientiae - MScThe present mini-thesis seeks to explore and investigate the mathematical th...
In this paper we recover the Black-Scholes and local volatility pricing engines in the presence of a...
In this paper, an analytical approximation formula for pricing European options is obtained under a ...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
This book provides an advanced treatment of option valuation. The general setting is that of 2D cont...
In this paper, we propose a new random volatility model, where the volatility has a deterministic te...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
Heston’s stochastic volatility model is frequently employed by finance researchers and practitioners...
AbstractIn this paper, we apply singular perturbation techniques to price European puts with a stoch...
While the stochastic volatility (SV) generalization has been shown to improve the explanatory power ...
In this paper we examine and compare the performance of a variety of continuous- time volatility mod...
In this paper, stochastic volatility models with asymmetric dependence were presented and applied to...
The stochastic volatility model of Heston [6] has been accepted by many practitioners for pricing va...
The paper extends the option pricing model of Merlon (1973) with lime-varying volatility of the unde...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
Magister Scientiae - MScThe present mini-thesis seeks to explore and investigate the mathematical th...
In this paper we recover the Black-Scholes and local volatility pricing engines in the presence of a...
In this paper, an analytical approximation formula for pricing European options is obtained under a ...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
This book provides an advanced treatment of option valuation. The general setting is that of 2D cont...
In this paper, we propose a new random volatility model, where the volatility has a deterministic te...
We propose to discuss a new technique to derive an good approximated solution for the price of a Eur...
Heston’s stochastic volatility model is frequently employed by finance researchers and practitioners...
AbstractIn this paper, we apply singular perturbation techniques to price European puts with a stoch...
While the stochastic volatility (SV) generalization has been shown to improve the explanatory power ...
In this paper we examine and compare the performance of a variety of continuous- time volatility mod...
In this paper, stochastic volatility models with asymmetric dependence were presented and applied to...
The stochastic volatility model of Heston [6] has been accepted by many practitioners for pricing va...
The paper extends the option pricing model of Merlon (1973) with lime-varying volatility of the unde...
Modern financial engineering is a part of applied mathematics that studies market models. Each model...
Magister Scientiae - MScThe present mini-thesis seeks to explore and investigate the mathematical th...
In this paper we recover the Black-Scholes and local volatility pricing engines in the presence of a...