The Homological Dimension of an Abelian Group as a Module over its Ring of Endomorphisms. III.
The Homological Dimension of an Abelian Group as a Module over Its Ring of Endomorphisms. II.
The homological theory of maximal Cohen-Macaulay approximations
The homotopy category of chain complexes is a homotopy category
The Hurwitz action and braid group orderings.
The infinite minimal rich monoid
The internal and external aspect of logic and set theory in elementary topoi
The Interval [0,1] Admits no Functorial Embedding into a Finite-Dimensional or Metrizable Topological Group
An embedding X ⊂ G of a topological space X into a topological group G is called functorial if every homeomorphism of X extends to a continuous group homomorphism of G. It is shown that the interval [0, 1] admits no functorial embedding into a finite-dimensional or metrizable topological group.
The of rings with many units
The -groups of -rings. Part I. Construction of the logarithmic invariant
The -groups of -rings. Part II. Invertibility of the logarithmic map
The Ker-Coker-sequence and its generalization in some classes of additive categories.
The Khovanov-Lauda 2-category and categorifications of a level two quantum representation.
The Kiew Algorithm for bocses applies directly to representation-finite algebras.
The Krull-Schmidt theorem for categories of finitely generated modules over valuation domains.
The Künneth Formula in Cyclic Homology.
The left derived tensor product of valued diagrams
The Lenstra map on classifying spaces and G-theory of group rings.
The Linton theorem revisited
The local integration of Leibniz algebras
This article gives a local answer to the coquecigrue problem for Leibniz algebras, that is, the problem of finding a generalization of the (Lie) group structure such that Leibniz algebras are the corresponding tangent algebra structure. Using links between Leibniz algebra cohomology and Lie rack cohomology, we generalize the integration of a Lie algebra into a Lie group by proving that every Leibniz algebra is isomorphic to the tangent Leibniz algebra of a local Lie rack. This article ends with...