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Adaptive MCMC methods for inference on affine stochastic volatility models with jumps
by
Raggi, Davide
in
Adaptive MCMC
/ Algorithms
/ Approximation
/ Autocorrelation
/ Auxiliary particle filter
/ Bayes factor
/ Bayesian analysis
/ Bayesian method
/ Delayed
/ Econometrics
/ Economic models
/ Estimation methods
/ Function words
/ Inference
/ Jump diffusions
/ Markov analysis
/ Markov chains
/ Methodology
/ Metropolitan areas
/ Monte Carlo methods
/ Monte Carlo simulation
/ Property
/ Random walk
/ Statistical analysis
/ Statistical models
/ Stochastic models
/ Stochastic processes
/ Stock indexing
/ Studies
/ Volatility
2005
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Adaptive MCMC methods for inference on affine stochastic volatility models with jumps
by
Raggi, Davide
in
Adaptive MCMC
/ Algorithms
/ Approximation
/ Autocorrelation
/ Auxiliary particle filter
/ Bayes factor
/ Bayesian analysis
/ Bayesian method
/ Delayed
/ Econometrics
/ Economic models
/ Estimation methods
/ Function words
/ Inference
/ Jump diffusions
/ Markov analysis
/ Markov chains
/ Methodology
/ Metropolitan areas
/ Monte Carlo methods
/ Monte Carlo simulation
/ Property
/ Random walk
/ Statistical analysis
/ Statistical models
/ Stochastic models
/ Stochastic processes
/ Stock indexing
/ Studies
/ Volatility
2005
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Adaptive MCMC methods for inference on affine stochastic volatility models with jumps
by
Raggi, Davide
in
Adaptive MCMC
/ Algorithms
/ Approximation
/ Autocorrelation
/ Auxiliary particle filter
/ Bayes factor
/ Bayesian analysis
/ Bayesian method
/ Delayed
/ Econometrics
/ Economic models
/ Estimation methods
/ Function words
/ Inference
/ Jump diffusions
/ Markov analysis
/ Markov chains
/ Methodology
/ Metropolitan areas
/ Monte Carlo methods
/ Monte Carlo simulation
/ Property
/ Random walk
/ Statistical analysis
/ Statistical models
/ Stochastic models
/ Stochastic processes
/ Stock indexing
/ Studies
/ Volatility
2005
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Adaptive MCMC methods for inference on affine stochastic volatility models with jumps
Journal Article
Adaptive MCMC methods for inference on affine stochastic volatility models with jumps
2005
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Overview
In this paper we propose an efficient Markov chain Monte Carlo (MCMC) algorithm to estimate stochastic volatility models with jumps and affine structure. Our idea relies on the use of adaptive methods that aim at reducing the asymptotic variance of the estimates. We focus on the Delayed Rejection algorithm in order to find accurate proposals and to efficiently simulate the volatility path. Furthermore, Bayesian model selection is addressed through the use of reduced runs of the MCMC together with an auxiliary particle filter necessary to evaluate the likelihood function. An empirical application based on the study of the Dow Jones Composite 65 and of the FTSE 100 financial indexes is presented to study some empirical properties of the algorithm implemented.
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