The singularity spectrum of Lévy processes in multifractal time
By J. Barral, Stéphane Seuret. 2007
64 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/2ef80951146a80726c798960ad96657dc2487800
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Rémi Rhodes
- Stéphane Jaffard
- Vincent Vargas
- Stéphane Seuret
- J. Barral
- Nicolas G. Fournier
- Nicolas Champagnat
- Viet Chi Tran
In Finance
- Rémi Rhodes
- Vincent Vargas
- Stéphane Seuret
- J. Barral
- Nicolas G. Fournier
- Stéphane Jaffard
- A. Shamov
- Thomas Madaule
In Mathematical Physics
- Stéphane Seuret
- Rémi Rhodes
- Vincent Vargas
- J. Barral
- Stéphane Jaffard
- Nicolas G. Fournier
- Nicolas Champagnat
- Viet Chi Tran
Citations in the corpus
- A pure jump Markov process with a random singularity spectrum (2009, background): “Though it is easy to construct artificial ad hoc processes that do not satisfy these properties, it is remarkable that many “natural” processes of very different kind follow this rule: Lévy processes [16], Lévy processes in multifractal time [5], fractional Brownian motions, random self-similar meas”
- Gaussian multiplicative chaos and applications: A review (2013, background): “A quite simple and concise proof of the above theorem is gathered in the appendix and, to our knowledge, is new in such generality (though much more is known in dimension 1: see [14, 24]).”