Generic Constructions and Semidualizing Modules Page 1 Algebras and Representation Theory
(2021) 24:1071–1081 https://doi.org/10.1007/s10468-020-09979-5 Generic Constructions and …

This thesis is a study of generalizations of the dual concepts of an artinian module and a
noetherian module, called a semiartinian module and a seminoetherian module …

This thesis deals with the general problem of determining when the heart $\mathcal {H} $ of
a t-structure in a triangulated category $\mathcal {D} $ is a Grothendieck or a module …

For a hereditary torsion theory τ, a module A is called τ-completedly decomposable if it is a
direct sum of modules that are the τ-injective hull of each of their non-zero submodules. We …

In this paper we further develop the theory of linkage with respect to a semidualizing module
C introduced in 2018 by Dibaei and Sadeghi. It is shown that under certain conditions a …

For a hereditary torsion theory τ, a module A is called τ-completedly decomposable if it is a
direct sum of modules that are the τ-injective hull of each of their non-zero submodules. We …

Recently the author has studied rings for which products of flat modules have finite flat
dimension. In this paper we extend the theory to characterize when products of modules in …

arXiv:1804.08182v4 [math.AC] 13 Mar 2019 Page 1 arXiv:1804.08182v4 [math.AC] 13 Mar
2019 MITTAG-LEFFLER FUNCTORS OF MODULES CARLOS SANCHO, FERNANDO …

We introduce and study a class of objects that encompasses Christensen and Foxby's
semidualizing modules and complexes and Kubik's quasi-dualizing modules: the class of …

Let $ R $ be a commutative Noetherian ring with identity and $ C $ a semidualizing module
for $ R $. Let $\mathscr {P} _C (R) $ and $\mathscr {I} _C (R) $ denote, respectively, the …