Results 181 to 190 of about 532 (202)
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Inverse Monoids With a Natural Semilattice Ordering

Proceedings of the London Mathematical Society, 1995
The thesis of this paper is that many naturally occurring examples of inverse semigroups are endowed with extra structure; typically, they are inverse monoids in which the natural partial order forms a meet semilattice. Inverse semigroups of this kind the author terms inverse algebras.
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Orbit decompositions of orthogonal monoids and the orders of finite orthogonal monoids

Semigroup Forum, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cao, You'an, Li, Zhenheng, Lei, Jie
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Residuation in commutative ordered monoids with minimal zero [PDF]

open access: possibleReports Math. Log., 2000
The authors define a new algebraic system called semi-integral residuated commutative monoid (sircomonoid). An algebra \(B= \langle B;\oplus,\mathop{\dot-},0\rangle\) of type \(\langle 2,2,0\rangle\) is called a sircomonoid if it satisfies that for \(a,b,c\in B\), (i) \(\langle B;\oplus,0\rangle\) is a commutative monoid; (ii) the relation \(\leq ...
James G. Raftery 0001   +1 more
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DISCRETE ORDERINGS AND COMMUTATIVE MONOIDS

Communications in Algebra, 2001
We show that a countable totally and discretely ordered set with first element inherently carries the structure of an ordered commutative euclidean monoid, provided its order type is of a certain kind. As an application we specify the order types of all discretely ordered sets which can be expanded to ordered commutative euclidean monoids.
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And... Action! – Monoid Actions and (Pre)orders

2014
Orders occur naturally in many areas of computer science and mathematics. In several cases it is very simple do describe an order mathematically, but it may be cumbersome to implement in some programming language. On the other hand many order relations are defined in terms of an existential quantification.
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Faithful Loops for Aperiodic E-Ordered Monoids

2009
One of the main objectives of the algebraic theory of regular languages concerns the classification of regular languages based on Eilenberg's variety theorem [10]. This theorem states that there exists a bijection between varieties of regular languages and varieties of finite monoids. For example, the variety of star-free regular languages (the closure
Martin Beaudry, François Lemieux
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A Syntactic Approach to the MacNeille Completion of Λ∗, the Free Monoid Over an Ordered Alphabet Λ

Order, 2018
Hans-Jürgen Bandelt   +2 more
exaly  

The stylic monoid

Semigroup Forum, 2022
exaly  

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