This paper constructs a closed-form generalization of the Black-Scholes model for the case where the short-term interest rate follows a stochastic Gaussian process. Capturing this additional source of uncertainty appears to have a considerable effect on option prices. We show that the value of the stock option increases with the volatility of the interest rate and with time to maturity. Our empirical tests support the theoretical model and demonstrate a significant pricing improvement relative to the Black-Scholes model. The magnitude of the improvement is a positive function of the option's time to maturity, the largest improvement being obtained for around-the-money options
The ability to price risks and devise optimal investment strategies in thé présence of an uncertain ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...
This paper constructs a closed-form generalization of the Black-Scholes model for the case where the...
Despite the success and the user-friendly features of Black-Scholes (BS) pricing, many empirical res...
Despite the success and the user-friendly features of Black-Scholes (BS) pricing, many empirical res...
Abstract After an overview of important developments of option pricing theory, this article describe...
The Black-Scholes model and corresponding option pricing formula has led to a wide and extensive in...
Black-Scholes is a pricing model applied as the reference in the derivation of fair price—or the the...
By analyzing fictitious options - a unique approach - significant mispricing due to the formula of B...
While the stochastic volatility (SV) generalization has been shown to improve the explanatory power ...
This paper seeks to measure the ability of volatility innovations to improve options-pricing within ...
The ability to price risks and devise optimal investment strategies in thé présence of an uncertain ...
In this paper we compare the price of an option with one year maturity of the German stock index DAX...
This paper deals with the option-pricing problem. In the first part of the paper we study in details...
The ability to price risks and devise optimal investment strategies in thé présence of an uncertain ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...
This paper constructs a closed-form generalization of the Black-Scholes model for the case where the...
Despite the success and the user-friendly features of Black-Scholes (BS) pricing, many empirical res...
Despite the success and the user-friendly features of Black-Scholes (BS) pricing, many empirical res...
Abstract After an overview of important developments of option pricing theory, this article describe...
The Black-Scholes model and corresponding option pricing formula has led to a wide and extensive in...
Black-Scholes is a pricing model applied as the reference in the derivation of fair price—or the the...
By analyzing fictitious options - a unique approach - significant mispricing due to the formula of B...
While the stochastic volatility (SV) generalization has been shown to improve the explanatory power ...
This paper seeks to measure the ability of volatility innovations to improve options-pricing within ...
The ability to price risks and devise optimal investment strategies in thé présence of an uncertain ...
In this paper we compare the price of an option with one year maturity of the German stock index DAX...
This paper deals with the option-pricing problem. In the first part of the paper we study in details...
The ability to price risks and devise optimal investment strategies in thé présence of an uncertain ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...
The financial world is a world of random things and unpredictable events. Along with the innovative ...