Another semigroup of complexity n-1.
Anti-Inverse Semigroups
Anti-regular Semigroups
Any distributive lattice is determined by a semigroup from a certain class.
Any O-simple dual semigroup is completely O-simple.
Application de la théorie des hypertas aux demi-groupes
Application de l'étude de certaines congruences à un problème de décidabilité
Application of semigroup algebras to ideal extensions of semigroups.
Applications biséquentielles d'un monoïde libre dans un autre
Applications de la théorie des hypertas, II
Applications multiformes partielles.
Applications of epigroups to graded ring theory.
Archimedean classes in an ordered semigroup. IV
Archimedean equivalence for strictly positive lattice-ordered semigroups
Archimedean property of ordered semirings.
Arithmetic infinite Grassmannians and the induced central extensions.
Arithmetic of non-principal orders in algebraic number fields
Let be an order in an algebraic number field. If is a principal order, then many explicit results on its arithmetic are available. Among others, is half-factorial if and only if the class group of has at most two elements. Much less is known for non-principal orders. Using a new semigroup theoretical approach, we study half-factoriality and further arithmetical properties for non-principal orders in algebraic number fields.
Arithmetic Properties of certain partially ordered Semigeroups.
Arithmetical characterizations of divisor class groups. II.
Arithmetical properties of finite rings and algebras, and analytic number theory. II.