Bayesian estimation of realized stochastic volatility model by Hybrid Monte Carlo algorithm
arXiv:1408.0981 · doi:10.1088/1742-6596/490/1/012092
Abstract
The hybrid Monte Carlo algorithm (HMCA) is applied for Bayesian parameter estimation of the realized stochastic volatility (RSV) model. Using the 2nd order minimum norm integrator (2MNI) for the molecular dynamics (MD) simulation in the HMCA, we find that the 2MNI is more efficient than the conventional leapfrog integrator. We also find that the autocorrelation time of the volatility variables sampled by the HMCA is very short. Thus it is concluded that the HMCA with the 2MNI is an efficient algorithm for parameter estimations of the RSV model.
arXiv comment4 pages, 2 figures
References in corpus (6)
- Testing and tuning symplectic integrators for Hybrid Monte Carlo algorithm in lattice QCD
- Choice of Integrator in the Hybrid Monte Carlo Algorithm
- Higher Order Hybrid Monte Carlo at Finite Temperature
- Financial Time Series Analysis of SV Model by Hybrid Monte Carlo
- Bayesian Inference of Stochastic Volatility Model by Hybrid Monte Carlo
- Empirical Analysis of Stochastic Volatility Model by Hybrid Monte Carlo Algorithm