On automorphism groups acting ergodically on connected locally compact groups
- Dani, S. G.
DOIAbstract
We show that a connected Lie group admitting an ergodic group of Lie automorphisms is nilpotent. Some extensions of this and examples are discussed
We show that a connected Lie group admitting an ergodic group of Lie automorphisms is nilpotent. Some extensions of this and examples are discussed
AbstractLet G be a simply connected solvable analytic group. We say that G is an exponential group i...
Let G be a connected Lie group and let Γ be a lattice in G (not necessarily co-compact). We show tha...
This thesis is at the intersection of dynamics, combinatorics and probability theory. My work focuse...
AbstractIt is proved, by using topological properties, that when a group automorphism of a locally c...
To any automorphism, α, of a totally disconnected, locally compact group, G, there is associated a c...
Abstract. We consider locally compact groups G admitting a topologically transitive Zd-action by aut...
AbstractIt is proved that if a locally nilpotent group G admits an almost regular automorphism of pr...
Let R(N,G) be the connected component of the identity of the variety of representations of a finitel...
We investigate some situation in which automorphisms of a group G are uniquely determined by their r...
Abstract. We prove that the restriction of a probability measure in-variant under a nonhyperbolic, e...
Given a compact dynamical system $(X,T,m)$ and a pair $(G,\sigma)$ consisting of a compact group $G$...
Let Γ be a lattice in a second countable locally compact topological group G, and let H,F be closed ...
The purpose of this thesis is to study the Kazhdan's property (T) relative to the space (also called...
Let V be an ergodic automorphism of a probability space (X, , μ) and let A be a locally compac...
We associate with each graph (S,E) a 2-step simply connected nilpotent Lie group N and a lattice Γ i...
AbstractLet G be a simply connected solvable analytic group. We say that G is an exponential group i...
Let G be a connected Lie group and let Γ be a lattice in G (not necessarily co-compact). We show tha...
This thesis is at the intersection of dynamics, combinatorics and probability theory. My work focuse...
AbstractIt is proved, by using topological properties, that when a group automorphism of a locally c...
To any automorphism, α, of a totally disconnected, locally compact group, G, there is associated a c...
Abstract. We consider locally compact groups G admitting a topologically transitive Zd-action by aut...
AbstractIt is proved that if a locally nilpotent group G admits an almost regular automorphism of pr...
Let R(N,G) be the connected component of the identity of the variety of representations of a finitel...
We investigate some situation in which automorphisms of a group G are uniquely determined by their r...
Abstract. We prove that the restriction of a probability measure in-variant under a nonhyperbolic, e...
Given a compact dynamical system $(X,T,m)$ and a pair $(G,\sigma)$ consisting of a compact group $G$...
Let Γ be a lattice in a second countable locally compact topological group G, and let H,F be closed ...
The purpose of this thesis is to study the Kazhdan's property (T) relative to the space (also called...
Let V be an ergodic automorphism of a probability space (X, , μ) and let A be a locally compac...
We associate with each graph (S,E) a 2-step simply connected nilpotent Lie group N and a lattice Γ i...
AbstractLet G be a simply connected solvable analytic group. We say that G is an exponential group i...
Let G be a connected Lie group and let Γ be a lattice in G (not necessarily co-compact). We show tha...
This thesis is at the intersection of dynamics, combinatorics and probability theory. My work focuse...
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