Topological central extensions of SL1 (D).
Topological components of spaces of representations.
Topological dynamics of unordered Ramsey structures
We investigate the connections between Ramsey properties of Fraïssé classes and the universal minimal flow of the automorphism group of their Fraïssé limits. As an extension of a result of Kechris, Pestov and Todorcevic (2005) we show that if the class has finite Ramsey degree for embeddings, then this degree equals the size of . We give a partial answer to a question of Angel, Kechris and Lyons (2014) showing that if is a relational Ramsey class and is amenable, then admits a unique invariant...
Topological Frobenius properties for nilpotent groups.
Topological Frobenius properties for nilpotent groups. II.
Topological Frobenius Reciprocity for Projective Limits of Lie Groups.
Topological groupoids whose elements have "approximate" inverses
Topological groups and uniform continuity
Topological Groups in Which Multiplication on One Side is Differentiable or Linear.
Topological groups of divisibility
Topological groups with Rokhlin properties
In his classical paper [Ann. of Math. 45 (1944)] P. R. Halmos shows that weak mixing is generic in the measure preserving transformations. Later, in his book, Lectures on Ergodic Theory, he gave a more streamlined proof of this fact based on a fundamental lemma due to V. A. Rokhlin. For this reason the name of Rokhlin has been attached to a variety of results, old and new, relating to the density of conjugacy classes in topological groups. In this paper we will survey some of the new developments...
Topological methods in representation theory.
Topological Nearrings Whose Additive Groups are Euclidean.
Topological pseudo-ovals, elation Laguerre planes, and elation generalized quadrangles.
Topological regular semigroups and topological inductive groupoids.
Topological Rough Groups
The concept of topological group is a simple combination of the concepts of abstract group and topological space. The purpose of this paper is to combine the concepts of topological space and rough groups; called topological rough groups on an approximation space.
Topological semigroups and Kirk's question
Topological Semigroups. History, Theory, Applications.
Topological semilattices with enough closed subsemilattices to separate points.
Topological type of weakly closed subgroups in Banach spaces
The main result says that nondiscrete, weakly closed, containing no nontrivial linear subspaces, additive subgroups in separable reflexive Banach spaces are homeomorphic to the complete Erdős space. Two examples of such subgroups in which are interesting from the Banach space theory point of view are discussed.