Maximal right congruences on semigroups.
Maximal submonoids of monoids of hypersubstitutions
For a monoid M of hypersubstitutions, the collection of all M-solid varieties forms a complete sublattice of the lattice L(τ) of all varieties of a given type τ. Therefore, by the study of monoids of hypersubstitutions one can get more insight into the structure of the lattice L(τ). In particular, monoids of hypersubstitutions were studied in [9] as well as in [5]. We will give a complete characterization of all maximal submonoids of the monoid Reg(n) of all regular hypersubstitutions of type τ...
Maximal submonoids of the semigroup of binary relations.
Maximal subsemilattices of the full transformation semigroup.
Maximal subsemilattices of the full transformation semigroup on a finite set [Book]
Maximale ...-und ...1-Kategorien.
Maximality of codes in free monoids
Maximality properties of some subsemigroups of Baer-Levi semigroups.
Maximizing a congruence with respect to its partition of idempotents.
Meromorphisms of graphs
Minimal conditions on Clifford semigroup congruences.
Minimal GROUP CONGRUENCES.
Minimal group congruences need not be smallest.
Minimal ideals and cancellation in ßN.
Minimal non-finitely based monoids [Book]
Modular posets and semigroups.
Modularity and distributivity of tolerance lattices of commutative separative semigroups
Modularity and distributivity of tolerance lattices of commutative inverse semigroups
Moment problems on subsemigroups of N ... and Zk.
Monoid rings that are firs.
It is well known that the monoid ring of the free product of a free group and a free monoid over a skew field is a fir. We give a proof of this fact that is more direct than the proof in the literature.