Results 91 to 100 of about 135 (131)

PARTIALLY ORDERED ABELIAN SEMIGROUPS. III ON THE REVERSIBLE PARTIAL ORDER DEFINED ON AN ABELIAN SEMIGROUP

open access: yesPARTIALLY ORDERED ABELIAN SEMIGROUPS. III ON THE REVERSIBLE PARTIAL ORDER DEFINED ON AN ABELIAN SEMIGROUP
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PARTIALLY ORDERED ABELIAN SEMIGROUPS I. ON THE EXTENSION OF THE STRONG PARTIAL ORDER DEFINED ON ABELIAN SEMIGROUPS

open access: yesPARTIALLY ORDERED ABELIAN SEMIGROUPS I. ON THE EXTENSION OF THE STRONG PARTIAL ORDER DEFINED ON ABELIAN SEMIGROUPS
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PARTIALLY ORDERED ABELIAN SEMIGROUPS. IV ON THE EXTENTION OF THE CERTAIN NORMAL PARTIAL ORDER DEFINED ON ABELIAN SEMIGROUPS

open access: yesPARTIALLY ORDERED ABELIAN SEMIGROUPS. IV ON THE EXTENTION OF THE CERTAIN NORMAL PARTIAL ORDER DEFINED ON ABELIAN SEMIGROUPS
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A Partial Semigroup Approach to Partially Ordered Sets

Proceedings of the London Mathematical Society, 1972
exaly   +2 more sources

The L -ordered semigroups based on L -partial orders

Fuzzy Sets and Systems, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xiaokun Huang, Qingguo Li, Qimei Xiao
openaire   +1 more source

On Partially Ordered Semigroups and an Abstract Set-Difference

Set-Valued Analysis, 2008
By an \(F\)-semigroup \((S,+,\leq)\) the authors mean a commutative (additive) semigroup with an order on it satisfying the following five properties: (S1) For each \(a,b,s\in S\), \(a+s\leq b+s\) implies \(a\leq b\). (S2) If \(a\leq b\), then \(a+s\leq b+s\) for each \(s\in S\).
Pallaschke, Diethard   +2 more
openaire   +1 more source

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