On quasi-antiorder in semigroups
On radical classes of Abelian linearly ordered groups
On regular and intra-regular poe semigroups.
On Regular Anti-congruence in Anti-ordered Semigroups
On regular le-semigroups.
On regular le-semigroups.
On representations of tolerance ordered commutative semigroups
On Riečan and Bosbach states for bounded non-commutative -monoids
On Riesz groups.
On Riesz homomorphisms in unital -algebras
The main topic of the first section of this paper is the following theorem: let be an Archimedean -algebra with unit element , and a Riesz homomorphism such that for all . Then every Riesz homomorphism extension of from the Dedekind completion of into itself satisfies for all . In the second section this result is applied in several directions. As a first application it is applied to show a result about extensions of positive projections to the Dedekind completion. A second application...
On Riesz homomorphisms in von Neumann regular f-algebra.
On semisimple classes of Abelian linearly ordered groups
On sensible fuzzy ideals of BCK-algebras with respect to a t-conorm.
On some classes of BCH-algebras.
On some completeness properties for lattice ordered groups
On some interpolation rules for lattice ordered groups
Let be an infinite cardinal. In this paper we define an interpolation rule for lattice ordered groups. We denote by the class of all lattice ordered groups satisfying , and prove that is a radical class.
On some topologies on a generalized metric space.
On some types of kernels of a convergence -group
On some types of maximal -subgroups of a lattice ordered group
On some types of radical classes
Let be an infinite cardinal. We denote by the collection of all -representable Boolean algebras. Further, let be the collection of all generalized Boolean algebras such that for each , the interval of belongs to . In this paper we prove that is a radical class of generalized Boolean algebras. Further, we investigate some related questions concerning lattice ordered groups and generalized -algebras.