Factors and Extensions of Full Shifts.
Finite Procedures for Sofic Systems.
Flow compactifications of nondiscrete monoids, idempotents and Hindman’s theorem
We describe the extension of the multiplication on a not-necessarily-discrete topological monoid to its flow compactification. We offer two applications. The first is a nondiscrete version of Hindman’s Theorem, and the second is a characterization of the projective minimal and elementary flows in terms of idempotents of the flow compactification of the monoid.
Flows in Networks and Hausdorff Measures Associated. Applications to Fractal Sets in Euclidian Space
Flows on Invariant Subsets and Compactifications of a Locally Compact Group
Flows on one-dimensional spaces
Flows with cyclic winding numbers groups.
Fragmentable mappings and CHART groups
The purpose of this note is two-fold: firstly, to give a new and interesting result concerning separate and joint continuity, and secondly, to give a stream-lined (and self-contained) proof of the fact that "tame" CHART groups are topological groups.
From the theorem of Ważewski to computer assisted proofs in dynamics
Function Lipschitzian mappings on convex metric spaces
Furstenberg families and sensitivity.
Furstenberg’s theorem in topological dynamics