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Multivariate Stochastic Volatility via Wishart Processes
by
Glickman, Mark E
, Philipov, Alexander
in
Bayesian time series
/ Correlations
/ Covariance
/ Covariance matrices
/ Economic models
/ Financial data
/ Forecasting models
/ Forecasting techniques
/ Modeling
/ Monte Carlo simulation
/ Parametric models
/ Rates of return
/ Scalars
/ Statistical discrepancies
/ Stochastic covariance
/ Stochastic models
/ Studies
/ Time series
/ Time-varying correlation
/ Variance analysis
/ Volatility
2006
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Multivariate Stochastic Volatility via Wishart Processes
by
Glickman, Mark E
, Philipov, Alexander
in
Bayesian time series
/ Correlations
/ Covariance
/ Covariance matrices
/ Economic models
/ Financial data
/ Forecasting models
/ Forecasting techniques
/ Modeling
/ Monte Carlo simulation
/ Parametric models
/ Rates of return
/ Scalars
/ Statistical discrepancies
/ Stochastic covariance
/ Stochastic models
/ Studies
/ Time series
/ Time-varying correlation
/ Variance analysis
/ Volatility
2006
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Do you wish to request the book?
Multivariate Stochastic Volatility via Wishart Processes
by
Glickman, Mark E
, Philipov, Alexander
in
Bayesian time series
/ Correlations
/ Covariance
/ Covariance matrices
/ Economic models
/ Financial data
/ Forecasting models
/ Forecasting techniques
/ Modeling
/ Monte Carlo simulation
/ Parametric models
/ Rates of return
/ Scalars
/ Statistical discrepancies
/ Stochastic covariance
/ Stochastic models
/ Studies
/ Time series
/ Time-varying correlation
/ Variance analysis
/ Volatility
2006
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Journal Article
Multivariate Stochastic Volatility via Wishart Processes
2006
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Overview
Financial models for asset and derivatives pricing, risk management, portfolio optimization, and asset allocation rely on volatility forecasts. Time-varying volatility models, such as generalized autoregressive conditional heteroscedasticity and stochastic volatility (SVOL), have been successful in improving forecasts over constant volatility models. We develop a new multivariate SVOL framework for modeling financial data that assumes covariance matrices stochastically varying through a Wishart process. In our formulation, scalar variances naturally extend to covariance matrices rather than to vectors of variances as in traditional SVOL models. Model fitting is performed using Markov chain Monte Carlo simulation from the posterior distribution. Because of the model's complexity, an efficiently designed Gibbs sampler is described that produces inferences with a manageable amount of computation. Our approach is illustrated on a multivariate time series of monthly industry portfolio returns. A test of the economic value of our model found that minimum-variance portfolios based on our SVOL covariance forecasts outperformed out-of-sample portfolios based on alternative covariance models, such as dynamic conditional correlations and factor-based covariances.
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