2019
DOI: 10.1016/j.pacfin.2019.03.010
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Measuring tail risk with GAS time varying copula, fat tailed GARCH model and hedging for crude oil futures

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Cited by 27 publications
(10 citation statements)
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“…Let r t be the return at time t . The AR( m )‐GJR( p , q ) model is specified as r t = c 0 + i = 1 m c i r t i + e t , h t = w + i = 1 p α i e t i 2 + j = 1 q β j h t j + i = 1 p γ i e t i 2 I ( e t i < 0 ) , z t = e t h t , where e t is the residual of the return r t ; h t is the conditional variance; I ( e t i < 0 ) is an indicator function with a value of 1 if e t i < 0 and 0 otherwise, and z t is the standardized residual following the skewed Student‐ t distribution (Gong et al, 2019).…”
Section: Dynamic Mrs‐copula‐evt Modelmentioning
confidence: 99%
“…Let r t be the return at time t . The AR( m )‐GJR( p , q ) model is specified as r t = c 0 + i = 1 m c i r t i + e t , h t = w + i = 1 p α i e t i 2 + j = 1 q β j h t j + i = 1 p γ i e t i 2 I ( e t i < 0 ) , z t = e t h t , where e t is the residual of the return r t ; h t is the conditional variance; I ( e t i < 0 ) is an indicator function with a value of 1 if e t i < 0 and 0 otherwise, and z t is the standardized residual following the skewed Student‐ t distribution (Gong et al, 2019).…”
Section: Dynamic Mrs‐copula‐evt Modelmentioning
confidence: 99%
“…e characteristics of exchange rate volatility have always been a hot topic for scholars, gradually showing new characteristics with different financial and economic environments. Based on the empirical analysis of linear and nonlinear GARCH models, foreign scholars have obtained four nonlinear characteristics: thick tail and clustering, asymmetry, and negative correlation [1][2][3]. ick tail and clustering refer to the high probability and clustering of extreme values in financial time series.…”
Section: Literature Reviewmentioning
confidence: 99%
“…It is also commonly used in the extended ARMA models. Gong et al [ 8 ] modified the conventional two‐stage maximum likelihood estimation method by non‐Gaussian QML estimator for the ARMA‐GJR‐GARCH process. Lennon and Yuan [ 13 ] estimated the parameters for their proposed multivariable ARMA model by a log‐likelihood function and partial derivatives.…”
Section: Introductionmentioning
confidence: 99%