2012
DOI: 10.1016/j.ijforecast.2011.06.001
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Autocontour-based evaluation of multivariate predictive densities

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Cited by 13 publications
(3 citation statements)
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“…Alternatively, Hong and Li (2005) propose a nonparametric-kernel-based test with power against violations of both independence and density functional form, but it depends on the choice of a bandwidth, which could be problematic to choose in an empirical context. Instead of testing for independence and uniformity of PITs, González-Rivera et al (2011) and González-Rivera and Yoldas (2012) propose autocontour (ACR) tests to evaluate the adequacy of the conditional density model based on the generalized errors of the model. They propose the "autocontour" device as a graphical tool that can be very helpful for guiding the modelling.…”
Section: Introductionmentioning
confidence: 99%
“…Alternatively, Hong and Li (2005) propose a nonparametric-kernel-based test with power against violations of both independence and density functional form, but it depends on the choice of a bandwidth, which could be problematic to choose in an empirical context. Instead of testing for independence and uniformity of PITs, González-Rivera et al (2011) and González-Rivera and Yoldas (2012) propose autocontour (ACR) tests to evaluate the adequacy of the conditional density model based on the generalized errors of the model. They propose the "autocontour" device as a graphical tool that can be very helpful for guiding the modelling.…”
Section: Introductionmentioning
confidence: 99%
“…There is a rather extensive literature on the evaluation of point multivariate forecasts; see, for example, Komunjer and Owyang (). Also, recently, several authors have proposed different evaluation criteria for multivariate forecast densities; see Diebold, Han, and Tay (), Clements and Smith (), Gneiting et al (), González‐Rivera and Yoldas (), and González‐Rivera and Sun (). However, the literature on evaluating multivariate prediction regions is rather thin.…”
Section: Introductionmentioning
confidence: 99%
“…Many tasks, such as the computation of Value-at-Risk measures for portfolios containing multiple assets or the planning of production for a firm that serves many markets from one central production facility, require the construction and evaluation of multivariate density forecasts. Beginning with Smith (1985) and Diebold et al (1999), the literature has proposed several approaches for testing whether a sequence of multivariate density forecasts coincides with the corresponding true densities (e. g., Smith, 2000, 2002;Corradi and Swanson, 2006a;Bai and Chen, 2008;González-Rivera and Yoldas, 2012;Ko and Park, 2013a;Ziegel and Gneiting, 2014).…”
Section: Introductionmentioning
confidence: 99%