Ergodic decomposition for measures quasi-invariant under a Borel action of an inductively compact group
Journal Article
·
· Sbornik. Mathematics
- Steklov Mathematical Institute of the Russian Academy of Sciences (Russian Federation)
The aim of this paper is to prove ergodic decomposition theorems for probability measures which are quasi-invariant under Borel actions of inductively compact groups as well as for σ-finite invariant measures. For infinite measures the ergodic decomposition is not unique, but the measure class of the decomposing measure on the space of projective measures is uniquely defined by the initial invariant measure. Bibliography: 21 titles.
- OSTI ID:
- 22365740
- Journal Information:
- Sbornik. Mathematics, Vol. 205, Issue 2; Other Information: Country of input: International Atomic Energy Agency (IAEA); ISSN 1064-5616
- Country of Publication:
- United States
- Language:
- English
Similar Records
Invariant Measure for Diffusions with Jumps
On algebraic properties of topological full groups
Fourier-Borel Transforms in Clifford Analysis and the Dual Fischer Decomposition
Journal Article
·
Fri Jan 15 00:00:00 EST 1999
· Applied Mathematics and Optimization
·
OSTI ID:22365740
On algebraic properties of topological full groups
Journal Article
·
Sun Jun 01 00:00:00 EDT 2014
· Sbornik. Mathematics
·
OSTI ID:22365740
Fourier-Borel Transforms in Clifford Analysis and the Dual Fischer Decomposition
Journal Article
·
Mon Sep 01 00:00:00 EDT 2008
· AIP Conference Proceedings
·
OSTI ID:22365740