2019
DOI: 10.1080/1351847x.2019.1652665
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Value-at-Risk dynamics: a copula-VAR approach

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Cited by 9 publications
(7 citation statements)
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References 18 publications
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“…The result showed that a mixed R-vine copula was appropriate to model the complicated dependence structure of oil price. In line with this study, De Luca et al (2020) suggested that the copula approach with the time-varying model is highly competitive and provides better specification on the VaR in terms of the loss function.…”
Section: Literature Reviewsupporting
confidence: 62%
“…The result showed that a mixed R-vine copula was appropriate to model the complicated dependence structure of oil price. In line with this study, De Luca et al (2020) suggested that the copula approach with the time-varying model is highly competitive and provides better specification on the VaR in terms of the loss function.…”
Section: Literature Reviewsupporting
confidence: 62%
“…After having estimated for each bank and for the system the univariate discrete-time dynamic volatility model defined in equation ( 2.3), we extract the innovations and estimate different dependence structures. We consider the multivariate normal tempered stable (MNTS) model, the multivariate generalized hyperbolic (MGH) model, as described in Bianchi et al (2019), and the best copula function in terms of AIC among normal, t, BB1 and BB7 copulas, as described in De Luca and Rivieccio (2018) and De Luca et al (2019). For the MNTS and MGH models we estimate a 13-dimensional model by using an ad-hoc procedure implemented in R considering an expectation-maximization maximum-likelihood approach.…”
Section: Methodsmentioning
confidence: 99%
“…More in details, we assume that the univariate time series have AR-GARCH dynamics with Glosten-Jagannathan-Runkle (GJR) volatility (see Glosten et al (1993)) and then we analyze different dependence structures. Among possible multivariate parametric models applied to finance (see Bianchi et al ( 2020)), we select the multivariate normal tempered stable (MNTS) and the multivariate generalized hyperbolic (MGH) model, and four copula functions, normal, t and BB1 and BB7, as described in Jaworski (2017), De Luca and Rivieccio (2018) and De Luca et al (2019). Both non-normal multivariate distributions and copula functions are widely known in the financial literature.…”
Section: Introductionmentioning
confidence: 99%
“…tail index estimation, as well as backtesting validation of the VaR model application in investment processes, e.g. Ahmad et al (2019); Bekiros et al (2019);De Luca et al (2020); Jia et al (2018); Kratz et al (2018). This topic is even more crucial in emerging markets with their inherent abrupt changes in volatility regimes, especially characterized by lower liquidity, frequent internal and external shocks (Zikovic & Aktan, 2009).…”
Section: Theoretical Backgroundmentioning
confidence: 99%