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Bayesian changepoint and time-varying parameter learning in regime switching volatility models
Affiliation:1. Department of Computer Engineering, Bo?aziçi University, 34342 Bebek, Istanbul, Turkey;2. Department of Management, Bo?aziçi University, 34342 Bebek, Istanbul, Turkey;1. Department of Biological Systems Engineering, Virginia Tech, Blacksburg, VA, USA;2. USEPA Chesapeake Bay Program, Annapolis, MD, USA;3. Civil and Environmental Engineering, Penn State, University Park, PA, USA;4. University of Maryland Center for Environmental Science, Cambridge, MD, USA;1. Business School, Yango University, Fuzhou, 350015, China;2. School of Management, Hainan University, Haikou, PR China;3. Department of Business Administration, IQRA University, Karachi, 75300, Pakistan
Abstract:This paper proposes a combined state and piecewise time-varying parameter learning technique in regime switching volatility models using multiple changepoint detection. This approach is a Sequential Monte Carlo method for estimating GARCH & EGARCH based volatility models with an unknown number of changepoints. Modern auxiliary particle filtering techniques are used to calculate the posterior densities and online forecasts. This approach also automatically deals with the common ancestral path dependence problem faced in these type volatility models. The model is tested on Borsa Istanbul (BIST) formerly known as Istanbul Stock Exchange (ISE) market data using daily log returns. A full structural changepoint specification is defined in which all parameters of the conditional variance of the volatility models are dynamic. Finally, it is shown with simulation experiments that the proposed approach partitions the series into several regimes and learns the parameters of each regime's volatility model in parallel with the multiple changepoint detection process.
Keywords:Multiple Changepoint Detection (MCD)  Sequential Monte Carlo (SMC) methods  Particle Filtering (PF)  Auxiliary Particle Filtering (APF)  Exponential Generalized Autoregressive Conditional Heteroskedasticity (EGARCH)  Volatility modeling
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