2006
DOI: 10.1007/0-387-34471-3
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Extreme Value Theory

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Cited by 1,904 publications
(2,390 citation statements)
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“…Note thatC is the joint cdf of the vector (1−U, 1−V ). Tail copulas and variants thereof characterize extremal dependence of the vector (X, Y ), see de Haan and Ferreira (2006). One of the variants of Λ U is given by the stable tail dependence function l(x, y) = x + y − Λ U (x, y).…”
Section: Introductionmentioning
confidence: 99%
“…Note thatC is the joint cdf of the vector (1−U, 1−V ). Tail copulas and variants thereof characterize extremal dependence of the vector (X, Y ), see de Haan and Ferreira (2006). One of the variants of Λ U is given by the stable tail dependence function l(x, y) = x + y − Λ U (x, y).…”
Section: Introductionmentioning
confidence: 99%
“…In other words, the two-dimensional EVT condition models the marginals through one-dimensional EVT and it models the tail dependence through the L(x; y) function. As noted by de Haan and Ferreira (2006), 1 L(1; 1) 2. A value for L(1; 1) equal to 1 indicates complete tail dependence.…”
Section: Multivariate Evt: Tail Dependencementioning
confidence: 72%
“…As an example of a two-dimensional case, assume a system of two banks, with loss returns X and Y . Following de Haan and Ferreira (2006), the two-dimensional EVT assumes that there exists a G(x; y) such that…”
Section: Multivariate Evt: Tail Dependencementioning
confidence: 99%
“…If the model GARCH(1,1) satisfies the parameters sum   11 1, then the model describes the process of unlimited growth of conditional variability. Such a model is known as integrated GARCH model -IGARCH(1,1).…”
Section: Garch Modelmentioning
confidence: 99%