Add to ORKGUsing Speicher central limit Theorem we provide Hiai's q-Araki-Woods von Neumann algebras with nice asymptotic matricial models. Then, we use this model and an elaborated ultraproduct procedure, to show that all q-Araki-Woods von Neumann algebras are QWEP
AbstractWe studied asymptotic methods for q-Schur algebras and related quantum groups and constructe...
Abstract. Starting with a unit-preserving normal completely positive map L: M → M acting on a von Ne...
Abstract. Generalized Galois numbers count the number of flags in vector spaces over finite fields. ...
Using Speicher central limit Theorem we provide Hiai's q-Araki-Woods von Neumann algebras with nice ...
AbstractUsing the Speicher central limit theorem we provide Hiai's q-Araki–Woods von Neumann algebra...
In the early 2000's, Fumio Hiai introduced the $q$-Araki Woods von Neumann algebras, which are gener...
Given a local Haag-Kastler net of von Neumann algebras and one of its scaling limit states, we intro...
International audienceWe axiomatize in (first order finitary) continuous logic for metric structures...
The $q$-deformed Araki-Woods von Neumann algebras $\Gamma_q(\mathcal{H}_\mathbb{R}, U_t)^{\prime \pr...
AbstractGiven a C∗-algebra acted upon by a group of automorphisms, we study quite general conditions...
We consider semigroup BMO-spaces associated with arbitrary von Neumann algebras and prove interpolat...
We prove a central limit theorem for non-commutative random variables in a von Neumann alge...
In this paper we introduce some notion of asymptotic derivations of a C*- and W*-dynamical systems w...
This work is at the crossroads of operator algebra andnon-commutative probability theories. Some pro...
The qq-bit is the q-deformation of the q-bit. It arises canonically from the quantum decomposition o...
AbstractWe studied asymptotic methods for q-Schur algebras and related quantum groups and constructe...
Abstract. Starting with a unit-preserving normal completely positive map L: M → M acting on a von Ne...
Abstract. Generalized Galois numbers count the number of flags in vector spaces over finite fields. ...
Using Speicher central limit Theorem we provide Hiai's q-Araki-Woods von Neumann algebras with nice ...
AbstractUsing the Speicher central limit theorem we provide Hiai's q-Araki–Woods von Neumann algebra...
In the early 2000's, Fumio Hiai introduced the $q$-Araki Woods von Neumann algebras, which are gener...
Given a local Haag-Kastler net of von Neumann algebras and one of its scaling limit states, we intro...
International audienceWe axiomatize in (first order finitary) continuous logic for metric structures...
The $q$-deformed Araki-Woods von Neumann algebras $\Gamma_q(\mathcal{H}_\mathbb{R}, U_t)^{\prime \pr...
AbstractGiven a C∗-algebra acted upon by a group of automorphisms, we study quite general conditions...
We consider semigroup BMO-spaces associated with arbitrary von Neumann algebras and prove interpolat...
We prove a central limit theorem for non-commutative random variables in a von Neumann alge...
In this paper we introduce some notion of asymptotic derivations of a C*- and W*-dynamical systems w...
This work is at the crossroads of operator algebra andnon-commutative probability theories. Some pro...
The qq-bit is the q-deformation of the q-bit. It arises canonically from the quantum decomposition o...
AbstractWe studied asymptotic methods for q-Schur algebras and related quantum groups and constructe...
Abstract. Starting with a unit-preserving normal completely positive map L: M → M acting on a von Ne...
Abstract. Generalized Galois numbers count the number of flags in vector spaces over finite fields. ...