Results 161 to 170 of about 369 (191)

Conrad’s F-condition for partially ordered monoids

Soft Computing, 2020
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Liu, Pengyuan   +2 more
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Finite J-Trivial Monoids and Partially Ordered Monoids

1987
An important result in the theory of automata, due to Imre Simon, characterizes the recognizable languages whose syntactic monoids are J-trivial. This theorem has an easy, although not entirely obvious, restatement as a global structure theorem for finite J-trivial monoids, asserting that every finite J-trivial monoid is a quotient of a finite monoid ...
Howard Straubing, Denis Thérien
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REWRITING SYSTEMS AND ORDERINGS ON ARTIN MONOIDS

International Journal of Algebra and Computation, 2007
In this paper we introduce a complete rewriting system on any large-type Artin monoid. The rewriting system stems from a well-ordering defined by Burckel on the related class of braid monoids. As a consequence of our rewriting system's existence we will recover the fact that certain large-type monoids are well-orderable, and we will discern finer ...
Bahls, Patrick, Smith, Tyler
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Bi-Difference Sets, Order Relation, and Monoids

International Journal of Theoretical Physics, 2004
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Ma, Zhihao, Wu, Junde, Lu, Shijie
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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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The monoids of orders eight, nine & ten

Annals of Mathematics and Artificial Intelligence, 2009
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Distler, Andreas, Kelsey, Tom
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Conical residuated lattice-ordered idempotent monoids

Semigroup Forum, 2009
A residuated lattice (r.l.) is an algebra \((L,\wedge,\vee,\cdot, e,\triangleright,\triangleleft)\) such that (i) \((L,\wedge,\vee)\) is a lattice, (ii) \((L,\cdot)\) is a semigroup with identity \(e\), (iii) the induced partial order on \(L\) is two-sided compatible with ``\(.\)'', and (iv) for all \(a,b\in L\), both \(\{x\in L\mid a\cdot x\leq b ...
Chen, Wei   +2 more
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On Morita Equivalence of Partially Ordered Monoids

Applied Categorical Structures, 2013
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