Zobrazeno 1 - 10
of 173
pro vyhledávání: '"topological inverse semigroup"'
Autor:
Korkmaz, Recep1 rkorkmaz@itu.edu.tr
Publikováno v:
Semigroup Forum. May/Jun2009, Vol. 78 Issue 3, p528-535. 8p.
Akademický článek
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Publikováno v:
Far East Journal of Mathematical Sciences (FJMS). 100:31-49
Autor:
Recep Korkmaz
Publikováno v:
Semigroup Forum. 78:528-535
In this paper we study dense inverse subsemigroups of topological inverse semigroups. We construct a topological inverse semigroup from a semilattice. Finally, we give two examples of the closure of B ( −∞, ∞ ) 1 , a topological inverse semigro
Autor:
Pastukhova Iryna
Publikováno v:
Topological Algebra and its Applications, Vol 6, Iss 1, Pp 60-66 (2018)
We find conditions on topological inverse semigroups X, Y guaranteeing the continuity of any homomorphism h : X → Y having continuous restrictions to any subsemilattice and any subgroup of X.
Externí odkaz:
https://doaj.org/article/d6791690b9354897899646131250d20f
Publikováno v:
International Journal of Mathematics & Mathematical Sciences. 2010, p1-13. 13p.
Autor:
S.O. Bardyla, O.V. Gutik
Publikováno v:
Karpatsʹkì Matematičnì Publìkacìï, Vol 8, Iss 2, Pp 183-194 (2016)
We give sufficient conditions when a topological inverse $\lambda$-polycyclic monoid $P_{\lambda}$ is absolutely $H$-closed in the class of topological inverse semigroups. For every infinite cardinal $\lambda$ we construct the coarsest semigroup inve
Externí odkaz:
https://doaj.org/article/eb19cf9f31da4a6b93625089f121d36e
Autor:
Gutik, O.1, Pavlyk, K.2
Publikováno v:
Journal of Mathematical Sciences. Nov2014, Vol. 203 Issue 1, p1-15. 15p.
Autor:
Iryna Pastukhova
Publikováno v:
Topological Algebra and its Applications, Vol 6, Iss 1, Pp 60-66 (2018)
We find conditions on topological inverse semigroups X, Y guaranteeing the continuity of any homomorphism h : X → Y having continuous restrictions to any subsemilattice and any subgroup of X.
Autor:
Hryniv, Olena1 olena_hryniv@ukr.net, Lawson, Jimmie D.
Publikováno v:
Semigroup Forum. Nov2007, Vol. 75 Issue 3, p682-688. 7p.