2012
DOI: 10.1016/j.jmva.2012.02.001
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Beyond simplified pair-copula constructions

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Cited by 121 publications
(119 citation statements)
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“…On one side, [27] a rms that this simplifying assumption is not only required for fast, exible, and robust inference, but that it provides "a rather good approximation, even when the simplifying assumption is far from being ful lled by the actual model". On the other side, [4] maintains that "this view is too optimistic". The latter authors propose a visual test of H when d = and in a parametric framework.…”
Section: Remark 1 the Simplifying Assumption H Does Not Imply That Cmentioning
confidence: 99%
“…On one side, [27] a rms that this simplifying assumption is not only required for fast, exible, and robust inference, but that it provides "a rather good approximation, even when the simplifying assumption is far from being ful lled by the actual model". On the other side, [4] maintains that "this view is too optimistic". The latter authors propose a visual test of H when d = and in a parametric framework.…”
Section: Remark 1 the Simplifying Assumption H Does Not Imply That Cmentioning
confidence: 99%
“…Therefore, this lack of flexibility of copulas would be a limitation for many types of compound events. Pair-copula constructions (PCCs) decompose the dependence structure into bivariate copulas (some of which are conditional) and give greater flexibility in modelling generic high-dimensional systems compared to multivariate parametric copulas (Aas et al, 2009;Acar et al, 2012;Bedford and Cooke, 2002;Hobaek Haff, 2012).…”
Section: Introductionmentioning
confidence: 99%
“…Once we selected a structure, we make the simplifying assumption that copulas of conditional distributions do not directly depend on the conditioning variable in order to keep inference and model selection fast and robust. While Haff et al (2010) showed that a simplified pair copula decomposition can be a good approximation even when the assumption is far from being fulfilled, Acar et al (2012) illustrated that it can also be misleading. To simulate time series, we sample recursively according to well known algorithms using the inverse conditional copulas corresponding to the R-vine density decomposition in (3) (Kurowicka and Cooke 2006;Aas et al 2009).…”
Section: Definition 2 Vine R-vinementioning
confidence: 99%