In the present paper an approach to some questions in the theory of invariant (quasi-invariant) measures is discussed. It is useful in certain situations, where given topological groups or topological vector spaces are equipped with various nonzero σ -finite left invariant (left quasi-invariant) measures. Keywords: Invariant measure, Quasi-invariant measure, Extensions of measures, Surjective homomorphis
AbstractEquicontinuous semigroups of transformations of a compact Hausdorff space and their sets of ...
Here we give abstract formulations of some generalized versions of the classical Vitali theorem on L...
The class of ergodic, invariant probability Borel measure for the shift action of a countable group ...
The study of the existence of non-separable invariant measures on various spaces equipped with trans...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
The algebraical and the measure theoretical properties of admissible (singular) translates on a topo...
We study the dynamics of projective transformations and apply it to (i) prove that the isotropy subg...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
It is shown that, for any nonzero σ-finite translation invariant (translation quasi-invariant) measu...
AbstractFor nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the...
For nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the behavio...
Abstract. It is shown that the uniqueness property of probability invariant measures is preserved un...
AbstractA 1-parameter family of quasi-invariant measures is presented. These measures are cylinder m...
AbstractEquicontinuous semigroups of transformations of a compact Hausdorff space and their sets of ...
Here we give abstract formulations of some generalized versions of the classical Vitali theorem on L...
The class of ergodic, invariant probability Borel measure for the shift action of a countable group ...
The study of the existence of non-separable invariant measures on various spaces equipped with trans...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
The algebraical and the measure theoretical properties of admissible (singular) translates on a topo...
We study the dynamics of projective transformations and apply it to (i) prove that the isotropy subg...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
AbstractAn example proves that the Uniqueness theorem for non-locally finite invariant measures on a...
It is shown that, for any nonzero σ-finite translation invariant (translation quasi-invariant) measu...
AbstractFor nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the...
For nonzero invariant (quasi-invariant) σ-finite measures on an uncountable group (G,⋅), the behavio...
Abstract. It is shown that the uniqueness property of probability invariant measures is preserved un...
AbstractA 1-parameter family of quasi-invariant measures is presented. These measures are cylinder m...
AbstractEquicontinuous semigroups of transformations of a compact Hausdorff space and their sets of ...
Here we give abstract formulations of some generalized versions of the classical Vitali theorem on L...
The class of ergodic, invariant probability Borel measure for the shift action of a countable group ...