n-dimensional Laplace transforms of occupation times for spectrally negative Lévy processes
Year of publication: |
March 2017
|
---|---|
Authors: | Kuang, Xuebing ; Zhou, Xiaowen |
Subject: | spectrally negative Lévy process | occupation time | scale function | Stochastischer Prozess | Stochastic process | Optionspreistheorie | Option pricing theory |
Description of contents: |
Using a Poisson approach, we find Laplace transforms of joint occupation times over n disjoint intervals for spectrally negative Lévy processes. They generalize previous results for dimension two.
|
Type of publication: | Article |
---|---|
Type of publication (narrower categories): | Aufsatz in Zeitschrift ; Article in journal |
Language: | English |
Other identifiers: | 10.3390/risks5010008 [DOI] hdl:10419/167908 [Handle] |
Source: | ECONIS - Online Catalogue of the ZBW |
-
Generalized expected discounted penalty function at general drawdown for Lévy risk processes
Wang, Wenyuan, (2020)
-
Optimal periodic dividend and capital injection problem for spectrally positive Lévy processes
Zhao, Yongxia, (2017)
-
Approximating the classical risk process by stable Lévy motion
Cao, Jingyi, (2023)
- More ...
-
n-dimensional Laplace transforms of occupation times for spectrally negative Lévy processes
Kuang, Xuebing, (2017)
-
Potential densities for taxed spectrally negative Lévy risk processes
Wang, Wenyuan, (2019)
-
When does surplus reach a certain level before ruin?
Zhou, Xiaowen, (2004)
- More ...