Recursions with uniquely determined topologies
Reflexively representable but not Hilbert representable compact flows and semitopological semigroups
We show that for many natural topological groups G (including the group ℤ of integers) there exist compact metric G-spaces (cascades for G = ℤ) which are reflexively representable but not Hilbert representable. This answers a question of T. Downarowicz. The proof is based on a classical example of W. Rudin and its generalizations. A~crucial step in the proof is our recent result which states that every weakly almost periodic function on a compact G-flow X comes from a G-representation of X on reflexive...
Regular ....-classes of semigroups of continua.
Remark on topological spaces with given semigroups
Remarks on topologies uniquely determined by their continuous self maps
Representations into the hyperspace of a compact group.
RIC-расширения и структура расширений минимальных полугрупп преобразований