On uniqueness of invariant measures for random walks on ${\textup {HOMEO}}^+(\mathbb R)
On uniqueness of invariant measures for random walks on ${\textup {HOMEO}}^+(\mathbb R)
About this item
Full title
Author / Creator
Publisher
Cambridge, UK: Cambridge University Press
Journal title
Language
English
Formats
Publication information
Publisher
Cambridge, UK: Cambridge University Press
Subjects
More information
Scope and Contents
Contents
We consider random walks on the group of orientation-preserving homeomorphisms of the real line
${\mathbb R}$
. In particular, the fundamental question of uniqueness of an invariant measure of the generated process is raised. This problem was studied by Choquet and Deny [Sur l’équation de convolution
$\mu = \mu * \sigma $
. C. R. Acad....
Alternative Titles
Full title
On uniqueness of invariant measures for random walks on ${\textup {HOMEO}}^+(\mathbb R)
Authors, Artists and Contributors
Author / Creator
Identifiers
Primary Identifiers
Record Identifier
TN_cdi_hal_primary_oai_HAL_hal_04214827v1
Permalink
https://devfeature-collection.sl.nsw.gov.au/record/TN_cdi_hal_primary_oai_HAL_hal_04214827v1
Other Identifiers
ISSN
0143-3857
E-ISSN
1469-4417
DOI
10.1017/etds.2021.31
