Localizations in Categories of Modules. III.
Localizations of Hereditary Noetherian Rings
Locally adequate semigroup algebras
We build up a multiplicative basis for a locally adequate concordant semigroup algebra by constructing Rukolaĭne idempotents. This allows us to decompose the locally adequate concordant semigroup algebra into a direct product of primitive abundant [...] 0-J*-simple semigroup algebras. We also deduce a direct sum decomposition of this semigroup algebra in terms of the [...] ℛ*-classes of the semigroup obtained from the above multiplicative basis. Finally, for some special cases, we provide a description...
Locally compact Baer rings.
Locally compact topologically nil and monocompact PI-rings.
Locally free modules
Locally free modules over arithmetic orders.
Locally linearly compact semisimple rings.
Locally well generated homotopy categories of complexes.
Loewy coincident algebra and -3 associated graded algebra
We prove that an associated graded algebra of a finite dimensional algebra is (= selfinjective) if and only if is and Loewy coincident. Here is said to be Loewy coincident if, for every primitive idempotent , the upper Loewy series and the lower Loewy series of and coincide. -3 algebras are an important generalization of algebras; note that Auslander algebras form a special class of these algebras. We prove that for a Loewy coincident algebra , the associated graded algebra...
Logarithmic Descriptions of K1' (Zp G) and Classgroups of Symmetric Groups.
Logical connections between some open problems concerning nil rings
Logics that are generated by idempotents.
Lokalinvariante Bewertungen.
Lower Bounds for faithful, preinjective modules.
Lower central series, augmentation quotients and homology of groups.
L-Theory and the Arf Invariant.
Lusztig conjectures, old and new, I.
L-zero-divisor graphs of direct products of L-commutative rings
L-zero-divisor graphs of L-commutative rings have been introduced and studied in [5]. Here we consider L-zero-divisor graphs of a finite direct product of L-commutative rings. Specifically, we look at the preservation, or lack thereof, of the diameter and girth of the L-ziro-divisor graph of a L-ring when extending to a finite direct product of L-commutative rings.
-density, -adic completion and -subgeneration