2003
DOI: 10.1198/073500103288619232
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Maximum Likelihood Estimation and Inference in Multivariate Conditionally Heteroscedastic Dynamic Regression Models With StudenttInnovations

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Cited by 133 publications
(98 citation statements)
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“…Alternatively, the p-value discrepancy plot (i.e. plotting b P p it (y % ) y % against y % ) can be more revealing when it is necessary to discriminate among speci…cations that perform similarly in terms of the p-value plot (see Fiorentini et al, 2003). Consequently, under correct density speci…cation, the variable b P p it (y % ) y % must converge to zero.…”
Section: =2mentioning
confidence: 99%
See 1 more Smart Citation
“…Alternatively, the p-value discrepancy plot (i.e. plotting b P p it (y % ) y % against y % ) can be more revealing when it is necessary to discriminate among speci…cations that perform similarly in terms of the p-value plot (see Fiorentini et al, 2003). Consequently, under correct density speci…cation, the variable b P p it (y % ) y % must converge to zero.…”
Section: =2mentioning
confidence: 99%
“…Furthermore, the MGCII cdf can be easily worked out as shown in equation (19) (see Proof 5 in the Appendix), and consequently, they can be used easily for risk management purposes, either for modelling and forecasting credit risk, portfolio VaR or short-fall probabilities. The multivariate cdf of the MGCI can be obtained analogously in terms of the cdf of the univariate N(0,1) and univariate SNP distributions, see León et al (2007) for further details.…”
Section: Multivariate Gram-charlier Densitiesmentioning
confidence: 99%
“…distribution for the standardized innovations. For details on the T-student density estimation for MGARCH models, see Fiorentini, Sentana, and Calzolari (2003). Table 2 also presents the sample autocorrelation functions for the returns and squared-returns series up to two lags and the Ljung-Box (LB) statistics up to 6 and 12 lags.…”
Section: Datamentioning
confidence: 99%
“…According to Fiorentini et al (2003), it follows from the fact that the estimator ξ i cannot be negative that, under the null, √ T N i=1 ξ i will converge in distribution to a normal variable which is truncated at zero. As a result, the probability that (21) exceeds a given critical value under H 0 will be just half of the probability that a χ 2 (1) distributed variable does so.…”
Section: Data and Model Estimatesmentioning
confidence: 99%