Modèle de Whittaker et ideaux primitifs complètement premiers dans les algèbres enveloppantes des algèbres de Lie semisimples complexes II.
Modular functions, elliptic functions and Galois module structure.
Module classifying functors
Moduled categories and adjusted modules over traced rings [Book]
Modules.
Modules and quiver representations whose orbit closures are hypersurfaces
Let A be a finitely generated associative algebra over an algebraically closed field. We characterize the finite-dimensional A-modules whose orbit closures are local hypersurfaces. The result is reduced to an analogous characterization for orbit closures of quiver representations obtained in Section 3.
Modules commuting (via Hom) with some colimits
For every module we have a natural monomorphism and we focus our attention on the case when is also an epimorphism. Some other colimits are also considered.
Modules commuting (via Hom) with some limits
For every module M we have a natural monomorphism and we focus attention on the case when Φ is also an epimorphism. The corresponding modules M depend on thickness of the cardinal number card(I). Some other limits are also considered.
Modules continus
Modules de type quasi fini sur un anneau non commutatif
Modules Graded by G-sets.
Modules homogènes et anneaux localement homogènes
Modules in the sources of Green's exact sequences for cyclic blocks.
Modules injectifs indécomposables sur les anneaux artiniens et dualité de Morita
Modules of finite projective dimension and cocovers.
Modules ordonnés injectifs
Modules Over Arbitrary Domains.
Modules over arbitrary domains II
Modules over Group Algebras and Their Application in the Study of Semi -Simplicity.
Modules over group rings of soluble groups with a certain condition of maximality
Let A be an R G-module, where R is an integral domain and G is a soluble group. Suppose that C G(A) = 1 and A/C A(G) is not a noetherian R-module. Let L nnd(G) be the family of all subgroups H of G such that A/C A(H) is not a noetherian R-module. In this paper we study the structure of those G for which L nnd(G) satisfies the maximal condition.