We link conditional weak mixing and ergodicity of the tensor product in Riesz spaces. In particular, we characterise conditional weak mixing of a conditional expectation preserving system by the ergodicity of its tensor product with itself or other ergodic systems. In order to achieve this we characterise the components of the weak order units in the tensor product of two Dedekind complete Riesz spaces with weak order units
AbstractCambanis, Hardin and Weron (1987) have characterized the ergodic symmetric stable processes ...
AbstractWe give an affirmative answer to the unitary representation problem on IN-groups and extensi...
We consider aperiodic shifts of finite type sigma with an equilibrium state m and associated skew-pr...
We prove that, under certain conditions, uniform weak mixing (to zero) of the bounded sequences in B...
We prove that, under certain conditions, uniform weak mixing (to zero) of the bounded sequences in B...
A generalization of the classical ergodic mixing theorem is given, valid for arbitrary topological s...
We prove a characterization of relative weak mixing in W*-dynamical systems in terms of a relatively...
Notions of weak and uniformly weak mixing (to zero) are defined for bounded sequences in arbitrary B...
We define notions of direction $L$ ergodicity, weak mixing, and mixing for a measure preserving $\ma...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
In this dissertation, Szemer edi's Theorem is proven using ergodic theoretic techniques via the Furs...
In this paper, the notion of directional weak mixing system is defined. Analogous to $\mathbb{Z}$-ac...
AbstractFor a sequence of stochastic matrices we consider conditions for weak ergodicity of infinite...
A characterization of relative weak mixing in W∗-dynamical systems in terms of a relatively independ...
AbstractAn ergodic theorem is proved for tensor products of Banach spaces. As a special case, an erg...
AbstractCambanis, Hardin and Weron (1987) have characterized the ergodic symmetric stable processes ...
AbstractWe give an affirmative answer to the unitary representation problem on IN-groups and extensi...
We consider aperiodic shifts of finite type sigma with an equilibrium state m and associated skew-pr...
We prove that, under certain conditions, uniform weak mixing (to zero) of the bounded sequences in B...
We prove that, under certain conditions, uniform weak mixing (to zero) of the bounded sequences in B...
A generalization of the classical ergodic mixing theorem is given, valid for arbitrary topological s...
We prove a characterization of relative weak mixing in W*-dynamical systems in terms of a relatively...
Notions of weak and uniformly weak mixing (to zero) are defined for bounded sequences in arbitrary B...
We define notions of direction $L$ ergodicity, weak mixing, and mixing for a measure preserving $\ma...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
In this dissertation, Szemer edi's Theorem is proven using ergodic theoretic techniques via the Furs...
In this paper, the notion of directional weak mixing system is defined. Analogous to $\mathbb{Z}$-ac...
AbstractFor a sequence of stochastic matrices we consider conditions for weak ergodicity of infinite...
A characterization of relative weak mixing in W∗-dynamical systems in terms of a relatively independ...
AbstractAn ergodic theorem is proved for tensor products of Banach spaces. As a special case, an erg...
AbstractCambanis, Hardin and Weron (1987) have characterized the ergodic symmetric stable processes ...
AbstractWe give an affirmative answer to the unitary representation problem on IN-groups and extensi...
We consider aperiodic shifts of finite type sigma with an equilibrium state m and associated skew-pr...