Module Theory

Cancellation for nonprojective modules.- Stable generation of modules.- Some aspects of Fuller's theorem.- On inversive localization.- Semicritical modules and k-primitive rings.- A note on loewy rings and chain conditions on primitive ideals.- Decomposition of dual-continuous modules.- On the Gabriel dimension and subidealizer rings.- Big and small Cohen-Macaulay modules.- Rings of bounded module type.- Injective quotient rings of commutative rings.- Spectrum, topologies and sheaves for left noetherian rings.- Fully left bounded left Noetherian rings.- Bounded prime rings, Pseudo-Frobenius rings, the Jacobson radical of a ring.- Commutative Noetherian local rings.- Continuous and dual-continuous modules.- Left stable left Noetherian rings.- Finitely generated algebras over a field.- Simple Noetherian rings.- Subidealizers.- Equivalence of matrices, prime rings, number of generators, state spaces.

Cancellation for nonprojective modules.- Stable generation of modules.- Some aspects of Fuller's theorem.- On inversive localization.- Semicritical modules and k-primitive rings.- A note on loewy rings and chain conditions on primitive ideals.- Decomposition of dual-continuous modules.- On the Gabriel dimension and subidealizer rings.- Big and small Cohen-Macaulay modules.- Rings of bounded module type.- Injective quotient rings of commutative rings.- Spectrum, topologies and sheaves for left noetherian rings.- Fully left bounded left Noetherian rings.- Bounded prime rings, Pseudo-Frobenius rings, the Jacobson radical of a ring.- Commutative Noetherian local rings.- Continuous and dual-continuous modules.- Left stable left Noetherian rings.- Finitely generated algebras over a field.- Simple Noetherian rings.- Subidealizers.- Equivalence of matrices, prime rings, number of generators, state spaces.