Results 171 to 180 of about 469 (187)

A mathematical characterization of minimally sufficient robot brains. [PDF]

Int J Rob Res
Sakcak B, Timperi KG, Weinstein V, LaValle SM.   +3 more
europepmc   +1 more source

UPPER BOUND FOR MONOIDAL TOPOLOGICAL COMPLEXITY

UPPER BOUND FOR MONOIDAL TOPOLOGICAL COMPLEXITY
openaire  

Monoid and Topological Groupoid

Journal of the Indian Mathematical Society, 2018
<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 lang="EN-US">&amp;#960;</span><span lang="EN-US">&lt;sub&gt;</span>
Mohammad Qasim Mann'a
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Retractions and retracts of free topological monoids

International Journal of Computer Mathematics, 2006
Some topological properties of retracts, semiretracts and retractions which make a link between the topological notion of a retract with its pure algebraic analogon in free monoids are presented.
Wit Foryś
exaly   +2 more sources

Topological finiteness properties of monoids, I: Foundations

Algebraic & Geometric Topology, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gray, Robert D., Steinberg, Benjamin
openaire   +2 more sources

Fibrations and topological monoids

2001
A continuous map p: X → Y has the lifting property with respect to a pair of topological spaces (Z, A) if for every commutative diagram of the form there exists a continuous map \(\Bbbk \) : Z → X such that pk = g and ki = f.
Yves Félix, Stephen Halperin, Jean-Claude Thomas   +2 more
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Classifying Spaces of Topological Monoids and Categories

American Journal of Mathematics, 1984
This article explores homology and weak homotopy equivalences between classifying spaces of topological categories and discrete categories. Many recent results have dealt with this phenomenon: e.g. for any space X there is a discrete group and a homology equivalence BG\(\to X\) [\textit{D. Kan} and \textit{W.
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Semigroup identities in the monoid of two-by-two tropical matrices

Semigroup Forum, 2010
Zur Izhakian, Stuart W Margolis
exaly  

Introduction to monoidal topology

2014
Lowen, R., Tholen, W.
openaire   +1 more source