Results 151 to 160 of about 188 (178)
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ON THE ISOMORPHISM PROBLEM FOR COMMUTATIVE SEMIGROUPS

Mathematics of the USSR-Sbornik, 1974
We give some statements on the structure of finitely generated commutative semigroups which permit us to find necessary and sufficient conditions of isomorphism of two finitely presented commutative semigroups. This part of the article might be of independent interest.
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ON PSEUDO-COMMUTATIVE PO-SEMIGROUPS

1995
In this paper a partially ordered (p.o.) semigroup \((S,\cdot,\leq)\) is called right pseudo-commutative if for all \(x,y\in S\) there exist \(n,\lambda\in\mathbb{N}\) such that \((xy)^n\leq xy^\lambda\) (left pseudo-commutative is defined dually). [It is claimed that every such p.o.
Gao, Z. L., Shum, K. P.
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TRIANGULAR FUNCTIONALS ON COMMUTATIVE SEMIGROUPS

1984
The author discusses conditions which allow one to begin with a functional on a commutative topological semigroup and produce a subadditive homogeneous functional with the same zero set and the same zero convergence. He establishes a result pertaining to extensions of homogeneous triangular functionals on a topological semigroup with zero.
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Extension of cancelable commutative semigroups

Proceedings of the 5th International Conference on Big Data Technologies, 2022
Zhaoying Chen, Xiuqing Wang
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CHARACTERS ON COMMUTATIVE SEMIGROUPS

The Quarterly Journal of Mathematics, 1968
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Epimorphisms, dominions and $$\mathcal {H}$$-commutative semigroups

Semigroup Forum, 2019
Noor Mohammad Khan   +2 more
exaly  

FINITELY GENERATED COMMUTATIVE ARCHIMEDEAN SEMIGROUPS

Acta Mathematica Scientia, 2003
J C Rosales
exaly  

Commutative clifford semigroups with maximal endomorphism semirings

Periodica Mathematica Hungarica, 2011
C J Maxson, Maxson C J
exaly  

Some results on $$\mathcal {L}$$-commutative semigroups

Semigroup Forum, 2020
Roman S Gigon
exaly  

On commutative subideal series of semigroups

2001
Summary: A semigroup with a commutative subideal series strictly shorter than any of its commutative ideal series is exhibited.
openaire   +1 more source

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