Results 51 to 60 of about 31,145 (240)
Partial actions of monoids [PDF]
We investigate partial monoid actions, in the sense of Megrelishvili and Schroeder [12]. These are equivalent to a class of premorphisms, which we call strong premorphisms.
Hollings, Christopher
core +1 more source
A left Ehresmann semigroup \(S\) is a semigroup equipped with an additional unary operation \(^+\) satisfying the following identities: \(x^+x=x\), \((x^+y^+)^+=x^+y^+=y^+x^+\), \((xy)^+=(xy^+)^+\). The set \(E_S=\{s^+\mid s\in S\}\) is called \textit{the semilattice of projections} of \(S\) (under a natural partial order) or \textit{the distinguished ...
Mário J.J. Branco +2 more
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Ordered Monoids and J-Trivial Monoids [PDF]
The aim of this paper is to give a new proof of the following result of Straubing and Thérien (which is also a consequence of a well-known result of I. Simon): Every J-trivial monoid is a quotient of an ordered monoid satisfying the identity x
Henckell, Karsten, Pin, Jean-Eric
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A comultiplication on a monoid S is a homomorphism m:S→S∗S (the free product of S with itself) whose composition with each projection is the identity homomorphism.
Martin Arkowitz, Mauricio Gutierrez
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Group Fuzzy Languages and its Generalizations
In fuzzy language theory, every monoid is the syntactic monoid of some fuzzy language. By using this result the properties of fuzzy language can be studied by the algebraic properties of the syntactic monoids. There are so many methods for studying fuzzy
Archana Vasudevan Pillai Prasanna +2 more
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On endomorphisms of groups of orders 37–47; pp. 137–150 [PDF]
It is proved that the finite groups of orders 37â47 are determined by their endomorphism monoids in the class of all groups.
Alar Leibak, Peeter Puusemp
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Noetherianity for infinite-dimensional toric varieties [PDF]
We consider a large class of monomial maps respecting an action of the infinite symmetric group, and prove that the toric ideals arising as their kernels are finitely generated up to symmetry.
Draisma, Jan +3 more
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AbstractThis paper is concerned with a new notion of coherency for monoids. A monoid S is right coherent if the first order theory of right S-sets is coherent; this is equivalent to the property that every finitely generated S-subset of every finitely presented right S-set is finitely presented.
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Let [Formula: see text] be a finite n-chain [Formula: see text], and let [Formula: see text] be the monoid of full contraction mappings on [Formula: see text].
M. M. Zubairu, A. Umar, A. Jibrin
doaj +1 more source

