We provide a unified approach to Fraïssé limits in functional analysis, including the Gurarij space, the Poulsen simplex, and their noncommutative analogs. We obtain in this general framework many known and new results about the Gurarij space and the Poulsen simplex, and at the same time establish their noncommutative analogs. Particularly, we construct noncommutative analogs of universal operators in the sense of Rota
1979 / 1-2. szám Linhart, J.: Kantenkrümmung und Umkugelradius konvexer Polyeder Assem, ...
We construct an algebra of generalized functions endowed with a canonical embedding of the space of ...
We introduce the notion of "functional extension" of a set X, by means of two natural algebraic prop...
We provide a unified approach to Fraïssé limits in functional analysis, including the Gurarij space,...
We realize the noncommutative Gurarij space NG defined by Oikhberg as the Fraïssé limit of the class...
The noncommutative Gurarij space NG, initially defined by Oikhberg, is a canonical object in the the...
We show that the Gurarij space G and its noncommutative analog NG both have extremely amenable autom...
We show that the class of finite-dimensional Banach spaces and the class of finite-dimensional Choqu...
We realize the Jiang-Su algebra, all UHF algebras, and the hyperfinite II_1 factor as Fraïssé limits...
We show that the Gurarij space G has extremely amenable automorphism group. This answers a question ...
Using the metric version of the KPT correspondence, we prove that the automorphisms groups of severa...
We study various aspects of approximate Ramsey theory and its interactions with functional analysis....
In these lecture notes we present an introduction to non-standard analysis especially written for th...
We will describe category-theoretic framework for Fraïssé limits, capturing objects outside of mode...
We develop \emph{Fraïssé theory}, namely the theory of \emph{Fraïssé classes} and \emph{Fraïssé limi...
1979 / 1-2. szám Linhart, J.: Kantenkrümmung und Umkugelradius konvexer Polyeder Assem, ...
We construct an algebra of generalized functions endowed with a canonical embedding of the space of ...
We introduce the notion of "functional extension" of a set X, by means of two natural algebraic prop...
We provide a unified approach to Fraïssé limits in functional analysis, including the Gurarij space,...
We realize the noncommutative Gurarij space NG defined by Oikhberg as the Fraïssé limit of the class...
The noncommutative Gurarij space NG, initially defined by Oikhberg, is a canonical object in the the...
We show that the Gurarij space G and its noncommutative analog NG both have extremely amenable autom...
We show that the class of finite-dimensional Banach spaces and the class of finite-dimensional Choqu...
We realize the Jiang-Su algebra, all UHF algebras, and the hyperfinite II_1 factor as Fraïssé limits...
We show that the Gurarij space G has extremely amenable automorphism group. This answers a question ...
Using the metric version of the KPT correspondence, we prove that the automorphisms groups of severa...
We study various aspects of approximate Ramsey theory and its interactions with functional analysis....
In these lecture notes we present an introduction to non-standard analysis especially written for th...
We will describe category-theoretic framework for Fraïssé limits, capturing objects outside of mode...
We develop \emph{Fraïssé theory}, namely the theory of \emph{Fraïssé classes} and \emph{Fraïssé limi...
1979 / 1-2. szám Linhart, J.: Kantenkrümmung und Umkugelradius konvexer Polyeder Assem, ...
We construct an algebra of generalized functions endowed with a canonical embedding of the space of ...
We introduce the notion of "functional extension" of a set X, by means of two natural algebraic prop...