Articles

type: Conference
Title Date
Characterizations of Commutative Rings by their Simple Cyclic Uniform and Uniserial Modules
Virtualy semisimple modules and two generalizations of Wedderburn-Artin and Krull-Schmidt Theorems with applications
Investigating the Efficiency of the Zero-Divisor Graph and the Annihilating-Ideal Graph Theories in Identifying the Structure of Rings
type: Journal
Title DOI Date
Commutative Rings Whose Maximal Ideals are Direct Sums of Completely Cyclic Modules #
On rings over which every finitely generated module is a direct sum of cyclic modules #
Commutative rings whose proper ideals are direct sum of completely cyclic modules #
Almost uniserial rings and modules #
THE ANNIHILATING-IDEAL GRAPH OF A RING #
A Structure Sheaf on the Spectrum of Prime Radical Modules #
The Spectrum Subgraph of the Annihilating-Ideal Graph of a Commutative Ring #
Local duo-rings whose finitely generated modules are direct sums of cyclics #
#NAME? #
Classification of finite rings Theory and algorithm #
Commutative local rings whose ideals are direct sum of cyclic modules #
m n)-Algebraically Compactness for Modules and m n)-Pure Injectivity #
On left Kothe rings and a generalization of the Kothe-Cohen-Kaplansky theorem #
On FC-purity and I-purity of modules and Kothe rings #
The Classification of the Annihilating-Ideal Graph of a Commutative Ring #
The annihilating-ideal graph of a commutative ring with respect to an ideal #
Modules whose classical prime submodules are intersections of maximal submodules #