Results 31 to 40 of about 154 (52)
Structured Dynamics in the Algorithmic Agent. [PDF]
Entropy (Basel)Ruffini G, Castaldo F, Vohryzek J.
europepmc +1 more source
Sets of lengths in maximal orders in central simple algebras.
J Algebra, 2013 Smertnig D.
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Embedding Finite and Infinite Words into Overlapping Tiles - (Short Paper)
International Conference on Developments in Language Theory, 2014 A. Dicky, David Janin
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On the Partially Ordered Monoid Generated by the Operators H, S, P, Ps on Classes of Algebras☆
, 2001 B. Tasic
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ON ORDERED MONOID RINGS (Algebraic Semigroups, Formal Languages and Computation)
ON ORDERED MONOID RINGS (Algebraic Semigroups, Formal Languages and Computation)openaire
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Constraint Solving for Term Orderings Compatible with Abelian Semigroups, Monoids and Groups
Constraints, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Godoy, Guillem, Nieuwenhuis, Robert
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Locally Integral Involutive PO-Semigroups
Fundamenta Informaticae, 2023We show that every locally integral involutive partially ordered semigroup (ipo-semigroup) $\mathbf A = (A,\le, \cdot, \sim,-)$, and in particular every locally integral involutive semiring, decomposes in a unique way into a family $\{\mathbf A_p : p\in ...
Jos'e Gil-F'erez +2 more
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On algebraic semigroups and monoids, II
Semigroup Forum, 2013Consider an algebraic semigroup S and its closed subscheme of idempotents, E(S). When S is commutative, we show that E(S) is finite and reduced; if in addition S is irreducible, then E(S) is contained in a smallest closed irreducible subsemigroup of S ...
M. Brion
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Ranks and presentations of some normally ordered inverse semigroups
Periodica Mathematica Hungarica, 2019In this paper we compute the rank and exhibit a presentation for the monoids of all P -stable and P -order preserving partial permutations on a finite set $$\Omega $$ Ω , with P an ordered uniform partition of $$\Omega $$ Ω .
Rita Caneco +2 more
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On Algebraic Semigroups and Monoids
, 2012Consider an algebraic semigroup $S$ and its closed subscheme of idempotents, $E(S)$. When $S$ is commutative, we show that $E(S)$ is finite and reduced; if in addition $S$ is irreducible, then $E(S)$ is contained in a smallest closed irreducible ...
M. Brion
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