par Deelstra, Griselda 
;Grasselli, Martino;Van Weverberg, Christopher
Référence Stochastic models, 35, 1, page (89-104)
Publication Publié, 2019-12-01
;Grasselli, Martino;Van Weverberg, Christopher Référence Stochastic models, 35, 1, page (89-104)
Publication Publié, 2019-12-01
Article révisé par les pairs
| Résumé : | In this article, we focus upon a family of matrix valued stochastic processes and study the problem of determining the smallest time such that their Laplace transforms become infinite. In particular, we concentrate upon the class of Wishart processes, which have proved to be very useful in different applications by their ability in describing non-trivial dependence. Thanks to this remarkable property we are able to explain the behavior of the explosion times for the Laplace transforms of the Wishart process and its time integral in terms of the relative importance of the involved factors and their correlations. |
