On semitopological actions of generalized I-semigroups
The following problem was posed by \textit{J. D. Lawson} [Semigroup Forum 12, 265-280 (1976; Zbl 0327.22003)]. Let I be the interval [0,1], provided with the ''min''-multiplication. Is it true that every semitopological action of I on a compact space is in fact a topological action?
openaire +2 more sources
On a semitopological semigroup $\boldsymbol{B}_ω^{\mathscr{F}}$ when a family $\mathscr{F}$ consists of inductive non-empty subsets of $ω$ [PDF]
Олег Гутік, Mykola Mykhalenych
openalex +1 more source
Super Asymptotically Nonexpansive Actions of Semitopological Semigroups on Frechet and Locally Convex Spaces [PDF]
Bui Ngoc Muoi, Ngai‐Ching Wong
openalex +1 more source
Fixed point theorems of various nonexpansive actions of semitopological semigroups on weakly/weak* compact convex sets [PDF]
Bui Ngoc Muoi, Ngai‐Ching Wong
openalex +1 more source
A note on feebly compact semitopological symmetric inverse semigroups of a bounded finite rank [PDF]
Олег Гутік
openalex +1 more source
C-sets near an idempotent of wap-copmpactification of a semitopological semigroup [PDF]
M. Akbari Tootkaboni +2 more
openalex
Reflexively representable but not Hilbert representable compact flows and semitopological semigroups [PDF]
Michael Megrelishvili
openalex +1 more source
L∞-representations of commutative semitopological semigroups
Dunkl, C.F., Ramirez, D.E.
openaire +1 more source

