AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a topological group does not hold, In this paper a uniqueness theorem for locally σ-finite invariant measures is given and it is proved that two invariant measures with the same sets of finite measure on a non-compact group are mutually absolutely continuous. This result is improved in the case of Hausdorff measures
AbstractLet G be any locally compact group and VN(G) its associated Von Neumann algebra as in Eymard...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
Let G be a group of homeomorphisms of a nondiscrete, locally compact, σ-compact topological space X ...
Abstract. It is shown that the uniqueness property of probability invariant measures is preserved un...
The study of the existence of non-separable invariant measures on various spaces equipped with trans...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
We prove that if S is an uncountable subsemigroup of a group, then every (left or right)-translation...
Let G be a locally compact group, and denote by WAP(M(G)) and AP(M(G)) the spaces of weakly almost p...
The study of invariant means on spaces of functions associated with a group or semigroup has been th...
In the present paper an approach to some questions in the theory of invariant (quasi-invariant) meas...
The algebraical and the measure theoretical properties of admissible (singular) translates on a topo...
For nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the behavio...
AbstractLet G be any locally compact group and VN(G) its associated Von Neumann algebra as in Eymard...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
Let G be a group of homeomorphisms of a nondiscrete, locally compact, σ-compact topological space X ...
Abstract. It is shown that the uniqueness property of probability invariant measures is preserved un...
The study of the existence of non-separable invariant measures on various spaces equipped with trans...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
We prove that if S is an uncountable subsemigroup of a group, then every (left or right)-translation...
Let G be a locally compact group, and denote by WAP(M(G)) and AP(M(G)) the spaces of weakly almost p...
The study of invariant means on spaces of functions associated with a group or semigroup has been th...
In the present paper an approach to some questions in the theory of invariant (quasi-invariant) meas...
The algebraical and the measure theoretical properties of admissible (singular) translates on a topo...
For nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the behavio...
AbstractLet G be any locally compact group and VN(G) its associated Von Neumann algebra as in Eymard...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...
AbstractLet G be a locally compact metrizable group acting on a probability space (X, B, μ). First, ...