Results 141 to 150 of about 4,881 (233)
A lattice-ordered monoid on multilayer networks
In the present paper we introduce a lattice-ordered partial monoid structure on a suitable set of multilayer networks. We first study a kind of mappings that preserve the partial order and describe the order structure.
Boils, Joaquin Diaz +1 more
core
Factorization in monoid domains
In this work, we study several factorization properties in a monoid domain which are weaker than unique factorization. In section 2, we investigate preliminary results of factorization in integral domains.
Kim, Hwankoo
core
Reduction relations for monoid semirings
In this paper we study rewriting techniques for monoid semirings. Based on disjoint and non-disjoint representations of the elements of monoid semirings we define two different reduction relations.
Sokratova, Olga, Otto, Friedrich
core +1 more source
What is category theory to cognitive science? Compositional representation and comparison. [PDF]
Phillips S.
europepmc +1 more source
12 pages, 7 figuresInternational audienceGarside's results and the existense of the greedy normal form for braids are shown to be true for the singular braid monoid. An analogue of the presentation of J. S. Birman, K. H. Ko and S. J.
Vershinin, V. V., V. Vershinin
core +1 more source
The paper shows the existence of a previously unknown relationship between the theory of monoids and category theory. A non-standard mathematical method based on terms from non-standard (not always existing) sequences is proposed.
V. Zhuravlov
doaj +1 more source
Topological Methods for Studying Contextuality: N-Cycle Scenarios and Beyond. [PDF]
Kharoof A, Ipek S, Okay C.
europepmc +1 more source
Cohomological dimension of an abelian monoid
It is shown that the cohomological dimension of an abelian monoid is equal to that of its group reflection provided that the monoid is either finitely generated or cancellative.
Charles Ching-an Cheng, Jay Shapiro
core +1 more source
On monoids of metric preserving functions
Let X be a class of metric spaces and let PX be the set of all f : [0, ∞) → [0, ∞) preserving X, i.e., (Y, f ∘ ρ) ∈ X whenever (Y, ρ) ∈ X. For arbitrary subset A of the set of all metric preserving functions, we show that the equality PX = A has a ...
Viktoriia Bilet +2 more
doaj +1 more source

