Fully rigid systems of modules
Galois coverings of representation-infinite algebras.
Generalizations of Hopfian and co-Hopfian modules.
Generalized lifting modules.
Groups acting on circulant matrices.
Groups acting on circulant matrices. (Summary).
Hamiltonian quasimodules and trimedial quasigroups
Homogeneous Universal Modules.
Honest submodules
Lattices of submodules of modules and the operators we can define on these lattices are useful tools in the study of rings and modules and their properties. Here we shall consider some submodule operators defined by sets of left ideals. First we focus our attention on the relationship between properties of a set of ideals and properties of a submodule operator it defines. Our second goal will be to apply these results to the study of the structure of certain classes of rings and modules. In particular...
Ikeda-Nakayama modules.
Injective and projective properties of -modules
We study whether the projective and injective properties of left -modules can be implied to the special kind of left -modules, especially to the case of inverse polynomial modules and Laurent polynomial modules.
Kappa-Slender Modules
For an arbitrary infinite cardinal , we define classes of -cslender and -tslender modules as well as related classes of -hmodules and initiate a study of these classes.
Left global dimensions and inverse polynomial modules.
Lengths of Submodule Chains Versus Krull Dimension in Non-Noetherian Modules.
Measurable products of modules
Medial rings and an associated radical
Mittag-Leffler modules and semi-hereditary rings
Module classifying functors
Modules -critiques et notions connexes
Modules which are epi-equivalent to projective modules