This paper aims to develop new methods for statistical inference in a class of stochastic volatility models for financial data based on non-Gaussian Ornstein-Uhlenbeck (OU) processes. Our approach uses indirect inference methods: First, a quasi-likelihood for the actual data is estimated. This quasi-likelihood is based on an approximative Gaussian state space representation of the OU-based model. Next, simulations are made from the data generating OU-model for given parameter values. The indirect inference estimator is the parameter value in the OU-model which gives the best "match" between the quasi-likelihood estimator for the actual data and the quasi-likelihood estimator for the simulated data. Our method is applied to Euro/NOK and US D...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
Non-Gaussian processes of Ornstein-Uhlenbeck type, or OU processes for short, offer the possibility ...
Stochastic volatility models are able to reproduce many empirical regularities in financial time-ser...
This paper aims to develop new methods for statistical inference in a class of stochastic volatility...
This paper aims to develop new methods for statistical inference in a class of stochastic volatility...
We develop Markov chain Monte Carlo methodology for Bayesian inference for non-Gaussian Ornstein-Uhl...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
We develop Markov chain Monte Carlo methodology for Bayesian inference for non-Gaussian Ornstein–Uhl...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
Non-Gaussian processes of Ornstein–Uhlenbeck (OU) type offer the possibility of capturing important ...
Non-Gaussian processes of Ornstein–Uhlenbeck (OU) type offer the possibility of capturing important ...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
Non-Gaussian processes of Ornstein-Uhlenbeck type, or OU processes for short, offer the possibility ...
Stochastic volatility models are able to reproduce many empirical regularities in financial time-ser...
This paper aims to develop new methods for statistical inference in a class of stochastic volatility...
This paper aims to develop new methods for statistical inference in a class of stochastic volatility...
We develop Markov chain Monte Carlo methodology for Bayesian inference for non-Gaussian Ornstein-Uhl...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
We develop Markov chain Monte Carlo methodology for Bayesian inference for non-Gaussian Ornstein–Uhl...
This paper extends the ordinary quasi-likelihood estimator for stochastic volatility models based on...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
Non-Gaussian processes of Ornstein–Uhlenbeck (OU) type offer the possibility of capturing important ...
Non-Gaussian processes of Ornstein–Uhlenbeck (OU) type offer the possibility of capturing important ...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
Non-Gaussian processes of Ornstein-Uhlenbeck type, or OU processes for short, offer the possibility ...
Stochastic volatility models are able to reproduce many empirical regularities in financial time-ser...