On the monotonicity of a function related to the local time of a symmetric Lévy process
Let [psi] be the characteristic exponent of a symmetric Lévy process X. The functionappears in various studies on the local time of X. We study monotonicity properties of the function h. In case when X is a subordinate Brownian motion, we show that is a Bernstein function.
Year of publication: |
2006
|
---|---|
Authors: | Song, Renming ; Vondracek, Zoran |
Published in: |
Statistics & Probability Letters. - Elsevier, ISSN 0167-7152. - Vol. 76.2006, 14, p. 1522-1528
|
Publisher: |
Elsevier |
Keywords: | Lévy processes Subordinate Brownian motion Local time Bernstein function |
Saved in:
Saved in favorites
Similar items by person
-
Boundary Harnack principle for subordinate Brownian motions
Kim, Panki, (2009)
-
Two-sided heat kernel estimates for censored stable-like processes
Chen, Zhen-qing, (2010)
-
Lévy risk model with two-sided jumps and a barrier dividend strategy
Bo, Lijun, (2012)
- More ...