A note on non-commutative semigroups
A note on orthodox additive inverse semirings
We show in an additive inverse regular semiring with as the set of all multiplicative idempotents and as the set of all additive idempotents, the following conditions are equivalent: (i) For all , implies . (ii) is orthodox. (iii) is a semilattice of groups. This result generalizes the corresponding result of regular ring.
A note on ....-permutable semigroups.
A note on principal ideals and -classes in the direct product of two semigroups
A note on probabilistic representations of operator semigroups.
A note on pseudo-symmetric numerical semigroups.
A note on quasi and bi-duals in ternary semigroups.
A note on radicals in a class of semigroups
A note on radicals in regular semigroups.
A Note on Radicals of Semigroups
A note on regular semigroups with inverse transversals.
A note on r-extensible prefix codes.
A note on semilattice decompositions of completely -regular semigroups.
A note on semi-pseudoorders in semigroups.
A note on square extensions of bands.
A note on strongly reversible semiprimary semigroups.
A Note on Subsemigroups with Divisor Theory.
A note on systems of ideals
A note on the Burnside problem for semigroups.
A note on the embedding of topological semigroups.