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Congruences of ternary semigroups
Authors: G. Sheeja, S. Sri Bala
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Abstract
We have extended Lallement's lemma for a regular ternary semigroups. We have characterized minimum group congruence and maximum idempotent pair separating congruence on a strongly regular ternary semigroups. We have also obtained a characterization for maximum idempotent pair separating congruence and smallest strongly regular congruence on an orthodox ternary semigroup.Fulltext
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Contents
- The varieties of Bol-Moufang quasigroups defined by a single operation
- On WIP loops
- Parametrization of actions of a subgroup of the modular group
- A Zariski topology for k-semirings
- Some enumerational results relating the numbers of latin and frequency squares of order n
- Some results on E-inversive semigroups
- On fuzzy ordered semigroups
- Varieties of rectangular quasigroups
- Essential operations of clones
- The spectrum of a variety of modular groupoids
- Right k-weakly regular hemirings
- Congruences of ternary semigroups
- Quotient hyper residuated lattices
