Minimality and unique ergodicity for subgroup actions

Shahar Mozes; Barak Weiss

Displaying similar documents to “Minimality and unique ergodicity for subgroup actions”

An algebraic group associated to an ergodic diffeomorphism

Robert J. Zimmer (1981)

Compositio Mathematica

Similarity:

Induced and amenable ergodic actions of Lie groups

Robert J. Zimmer (1978)

Annales scientifiques de l'École Normale Supérieure

Similarity:

Factors of ergodic group extensions of rotations

Jan Kwiatkowski (1992)

Studia Mathematica

Similarity:

Diagonal metric subgroups of the metric centralizer $C (T_{φ})$ of group extensions are investigated. Any diagonal compact subgroup Z of $C (T_{φ})$ is determined by a compact subgroup Y of a given metric compact abelian group X, by a family $v_{y} : y \in Y$ , of group automorphisms and by a measurable function f:X → G (G a metric compact abelian group). The group Z consists of the triples $(y, F_{y}, v_{y})$ , y ∈ Y, where $F_{y} (x) = v_{y} (f (x)) - f (x + y)$ , x ∈ X.

Ergodic invariant measures for actions of SL(2, Z)

S. G. Dani, M. Keane (1979)

Annales de l'I.H.P. Probabilités et statistiques

Similarity:

Harmonic ergodicity of actions of certain discrete linear groups

S. G. Dani (1984)

Compositio Mathematica

Similarity:

Rigidity and cocycles for ergodic actions of semi-simple Lie groups

Harry Furstenberg (1979-1980)

Séminaire Bourbaki

Similarity:

Distal actions and ergodic actions on compact groups.

Raja, C.Robinson Edward (2009)

The New York Journal of Mathematics [electronic only]

Similarity: