Abstract Details
Activity Number:
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486
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Type:
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Topic Contributed
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Date/Time:
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Wednesday, August 6, 2014 : 10:30 AM to 12:20 PM
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Sponsor:
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International Society for Bayesian Analysis (ISBA)
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Abstract #311264
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View Presentation
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Title:
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Copula Modeling of Dependence in Multivariate Time Series
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Author(s):
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Michael Smith*+
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Companies:
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Keywords:
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Copula ;
Stationary ;
Serial Dependence
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Abstract:
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Almost all existing nonlinear multivariate time series models remain linear, conditional on a point in time or latent regime. Here, an alternative is proposed, where nonlinear serial and cross-sectional dependence is captured by a copula model. The copula defines a multivariate time series on the unit cube. A D-vine copula is employed, along with a factorization which allows the marginal and transitional densities of the time series to be expressed analytically. It also provides for simple conditions under which the series is stationary and/or Markov, as well as being parsimonious. A parallel algorithm for computing the likelihood is given, along with a Bayesian approach for computing inference based on model averages over parsimonious representations of the copula. The model average estimates are shown to be more accurate in a simulation study. Two five-dimensional time series from the Australian electricity market are examined. In both examples, the fitted copula captures substantial asymmetric tail dependence, both over time and across elements in the series
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Authors who are presenting talks have a * after their name.
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