Abstract

The tail dependence describes the limiting proportion of exceeding one margin over a certain threshold given that the other margin has already exceeded that threshold. In this paper, we obtain the limit tail dependence coefficient for the generalized hyperbolic distribution.

Highlights

  • The generalized hyperbolic distribution was introduced in [3], and has been developed by many authors, see among others [17], [12], [16], [2], especially in relation with several applications in the Finance, see [15], [6]

  • The aim of this paper is to provide an analytic result of the tail dependence coefficient of the generalised hyperbolic model

  • It follows that the corresponding distribution function QW2 satisfies, as x → ∞, 1 − QW2(x) ∼

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Summary

Tail dependence coefficient of generalized hyperbolic distribution

The tail dependence describes the limiting proportion of exceeding one margin over a certain threshold given that the other margin has already exceeded that threshold.

Introduction
The function
For x
It follows that the corresponding distribution function
Kλ K
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