Stability and Attraction to Normality for Lévy Processes at Zero and at Infinity
By R. Doney, Ross Maller. 2002
78 citations recorded by the source corpus.
Subfields: Applied Mathematics, Finance, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/0c01ba0fa262f5e112ac93ec4299546e64cba715
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Finance
- Ken-iti Sato
- A. Lindner
- Ross Maller
- K. Erickson
- R. Doney
- Peter J. Brockwell
- Claudia Klüppelberg
- V. Todorov
In Management Science and Operations Research
- Ken-iti Sato
- A. Lindner
- Ross Maller
- K. Erickson
- R. Doney
- Andreas E. Kyprianou
- María Emilia Caballero
- L. Chaumont
Citations in the corpus
- STOCHASTIC INTEGRALS WITH RESPECT TO L´ EVY PROCESSES AND INFINITELY DIVISIBLE DISTRIBUTIONS (2011, methodology): “The expression of this condition in terms of the generating triplet of {Xt} is given by Sato [45] and Doney and Maller [12].”
- Generalised Ornstein-Uhlenbeck Processes and the Convergence of Levy Integrals (2005, background): “s; Doney and Maller [12] show that this is equivalent to ∫ ∞”
- STABILITY OF THE OVERSHOOT FOR LÉVY PROCESSES (2002, background): “Our first result is similar, in content and proof, to Proposition 2 of Bertoin [(1996), page 76].”
- Lévy integrals and the stationarity of generalised Ornstein-Uhlenbeck processes (2005, methodology): “(2.5) Stationarity of (Vt)t≥0 is characterised in the following theorem, where we use E(·) to denote the stochastic exponential (as e.g. in Protter [27], page 85).”