Confidence intervals and joint confidence sets are constructed for the nonparametric calibration of exponential Lévy models based on prices of European options. This is done by showing joint asymptotic normality for the estimation of the volatility, the drift, the intensity and the Lévy density at finitely many points in the spectral calibration method. Furthermore, the asymptotic normality result leads to a test on the value of the volatility in exponential Lévy models
In this report, inhomogeneous Lévy processes are studied in a discrete observational model based on ...
Based on options data at the market the problem of calibrating an exponential Lévy model for the und...
A new method for calibrating the Black-Scholes asset price dynamics model is proposed. The data use...
Confidence intervals and joint confidence sets are constructed for the nonparametric calibration of ...
Observing prices of European put and call options, we calibrate exponential Lévy models nonparametr...
The aim of this report is to describe more precisely how the spectral calibration method for exponen...
The problem of calibrating time-inhomogeneous exponential Lévy models with finite jump activity base...
We investigate the problem of calibrating an exponential Lévy model based on market prices of vanill...
We investigate the problem of calibrating an exponential Lévy model based on market prices of vanill...
We investigate a parametric method for calibrating European option pricing using the state-of-art ex...
We study the nonparametric calibration of exponential Lévy models with infinite jump activity. In p...
In this paper we consider an explicitly solvable multiscale stochastic volatility model that genera...
The calibration of financial models has become rather important topic in recent years mainly because...
Parameters of equity pricing models, such as the Heston's stochastic volatility model, have to be ca...
A new method for calibrating the Black-Scholes asset price dynamics model is proposed. The data use...
In this report, inhomogeneous Lévy processes are studied in a discrete observational model based on ...
Based on options data at the market the problem of calibrating an exponential Lévy model for the und...
A new method for calibrating the Black-Scholes asset price dynamics model is proposed. The data use...
Confidence intervals and joint confidence sets are constructed for the nonparametric calibration of ...
Observing prices of European put and call options, we calibrate exponential Lévy models nonparametr...
The aim of this report is to describe more precisely how the spectral calibration method for exponen...
The problem of calibrating time-inhomogeneous exponential Lévy models with finite jump activity base...
We investigate the problem of calibrating an exponential Lévy model based on market prices of vanill...
We investigate the problem of calibrating an exponential Lévy model based on market prices of vanill...
We investigate a parametric method for calibrating European option pricing using the state-of-art ex...
We study the nonparametric calibration of exponential Lévy models with infinite jump activity. In p...
In this paper we consider an explicitly solvable multiscale stochastic volatility model that genera...
The calibration of financial models has become rather important topic in recent years mainly because...
Parameters of equity pricing models, such as the Heston's stochastic volatility model, have to be ca...
A new method for calibrating the Black-Scholes asset price dynamics model is proposed. The data use...
In this report, inhomogeneous Lévy processes are studied in a discrete observational model based on ...
Based on options data at the market the problem of calibrating an exponential Lévy model for the und...
A new method for calibrating the Black-Scholes asset price dynamics model is proposed. The data use...