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 | | In our SCOMDY specification, the copula function captures the concurrent dependence between the components of the multivariate innovation, while the marginal distributions characterize the behavior of individual components of the innovation. |
 | | In the probability literature, the copula approach has mainly been used to generate (or simulate) various multivariate distributions with given marginals; In the statistics literature, the copula method has been widely used in survival analysis to model nonlinear correlations, see e.g. |
 | | In order to overcome some statistical problems associated with the Riskmetrics approach (see Zaffaroni, P.(2003) for details) and, at the same time, to allow the multivariate GARCH to handle large scale applications, a number of approaches have recently been advanced in the literature. |
| econweb.rutgers.edu /nswanson/papers/conf/conf_abstracts.doc (2742 words) |
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