Results 11 to 20 of about 430 (166)
Toposes of Topological Monoid Actions
We demonstrate that categories of continuous actions of topological monoids on discrete spaces are Grothendieck toposes. We exhibit properties of these toposes, giving a solution to the corresponding Morita-equivalence problem.
Rogers, Morgan
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Monoid and Topological Groupoid
<p>Here we introduce some new results which are relative to the concept of topological monoid-groupoid and prove that the category of topological monoid coverings of X is equivalent to the category covering groupoids of the monoid-groupoid <span
Mohammad Qasim Mann'a
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On a complete topological inverse polycyclic monoid
We give sufficient conditions when a topological inverse $\lambda$-polycyclic monoid $P_{\lambda}$ is absolutely $H$-closed in the class of topological inverse semigroups.
Gutik, O.V. +3 more
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Non-archimedean topological monoids
We say that a topological monoid $S$ is left non-archimedean (in short: l-NA) if the left action of $S$ on itself admits a proper $S$-compactification $\nu \colon S \hookrightarrow Y$ such that $Y$ is a Stone space. This provides a natural generalization
Megrelishvili, Michael +1 more
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Topological embeddings into transformation monoids [PDF]
Funding: The first named author was supported by the Slovak Research and Development Agency under the contract No. APVV-21-0468 and by the Austrian Science Fund FWF (Grant I 5930).In this paper we consider the questions of which topological semigroups ...
Elliott, Luke +4 more
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Topology and monoid representations I: Foundations
This paper aims to use topological methods to compute $\mathrm{Ext}$ between an irreducible representation of a finite monoid inflated from its group completion and one inflated from its group of units, or more generally coinduced from a maximal subgroup,
Steinberg, Benjamin
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Topology with monoidal control [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Christensen, René Depont +1 more
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Kuratowski Monoids of n-Topological Spaces [PDF]
Abstract Generalizing the famous 14-set closure-complement Theorem of Kuratowski from 1922, we prove that for a set X endowed with n pairwise comparable topologies Ʈ1 ⊂ · · · ⊂ Ʈn, by repeated application of the operations of complement and closure in the topologies Ʈ1, . . . , Ʈn to a subset A ⊂ X we can obtain at most
Banakh Taras +5 more
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On topologization of the bicyclic monoid
8 ...
Chornenka, Adriana, Gutik, Oleg
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Completions and Fibrations for Topological Monoids [PDF]
We show that, for a certain class of topological monoids, there is a homotopy equivalence between the homotopy theoretic group completion M +
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