A characterization of relative weak mixing in W∗-dynamical systems in terms of a relatively independent joining is proven.Partially supported by the National Research Foundation of South Africa.http://journals.impan.gov.pl/smhj2019Mathematics and Applied MathematicsPhysic
A generalization of the classical ergodic mixing theorem is given, valid for arbitrary topological s...
AbstractJoinings of C∗-dynamical systems are defined in terms of free products of C∗-algebras, as an...
We study mixing properties (topological mixing and weak mixing of arbitrary order) for nonautonomous...
We prove a characterization of relative weak mixing in W*-dynamical systems in terms of a relatively...
Abstract. Relatively independent joinings of W*-dynamical systems are constructed. This is intimatel...
AbstractWe study the notion of joinings of W∗-dynamical systems, building on ideas from measure theo...
Since their introduction by Furstenberg in 1967, joinings have proved a very powerful tool in ergodi...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
We define a stronger property than unique ergodicity with respect to the fixed-point subalgebra firs...
We link conditional weak mixing and ergodicity of the tensor product in Riesz spaces. In particular,...
Abstract. A minimal dynamical system (X,T) is called quasi-Bohr if it is a non-trivial equicontinuou...
In the present paper we prove that the mixing property of positive L1-contraction of nite von Neuman...
Dedicated to the memory of Professor José de Sam LazaroInternational audienceWe introduce a special ...
Abstract. For a general group G we consider various weak mixing properties of nonsingular actions. I...
A definition of relative discrete spectrum of noncommutative W*-dynamical systems is given in terms ...
A generalization of the classical ergodic mixing theorem is given, valid for arbitrary topological s...
AbstractJoinings of C∗-dynamical systems are defined in terms of free products of C∗-algebras, as an...
We study mixing properties (topological mixing and weak mixing of arbitrary order) for nonautonomous...
We prove a characterization of relative weak mixing in W*-dynamical systems in terms of a relatively...
Abstract. Relatively independent joinings of W*-dynamical systems are constructed. This is intimatel...
AbstractWe study the notion of joinings of W∗-dynamical systems, building on ideas from measure theo...
Since their introduction by Furstenberg in 1967, joinings have proved a very powerful tool in ergodi...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
We define a stronger property than unique ergodicity with respect to the fixed-point subalgebra firs...
We link conditional weak mixing and ergodicity of the tensor product in Riesz spaces. In particular,...
Abstract. A minimal dynamical system (X,T) is called quasi-Bohr if it is a non-trivial equicontinuou...
In the present paper we prove that the mixing property of positive L1-contraction of nite von Neuman...
Dedicated to the memory of Professor José de Sam LazaroInternational audienceWe introduce a special ...
Abstract. For a general group G we consider various weak mixing properties of nonsingular actions. I...
A definition of relative discrete spectrum of noncommutative W*-dynamical systems is given in terms ...
A generalization of the classical ergodic mixing theorem is given, valid for arbitrary topological s...
AbstractJoinings of C∗-dynamical systems are defined in terms of free products of C∗-algebras, as an...
We study mixing properties (topological mixing and weak mixing of arbitrary order) for nonautonomous...
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