Regular semiartinian ringsWe study the
structure of
rings over which every right module is an essential extension of a
Projections of Finite One-Generated Rings with Identity structure of finite one-generated
rings with identity and also give necessary and sufficient conditions
Projections of Galois RingsLet R and R (phi) be associative
rings with isomorphic subring lattices and phi be a lattice
Regular semiartinian ringsWe study the
structure of
rings over which every right module is an essential extension of a
Isomorphisms of formal matrix incidence rings formal matrix
rings (and algebras) which have the same
structure as incidence
rings. We show
Almost Projective and Almost Injective Modules© 2018, Pleiades Publishing, Ltd. The
structure of
rings over which every right module is almost
On infinite direct sums of lifting modules the
structure of
rings (Formula presented.) satisfying the condition: for any family (Formula presented
On infinite direct sums of lifting modules the
structure of
rings (Formula presented.) satisfying the condition: for any family (Formula presented
Isomorphisms of formal matrix incidence rings formal matrix
rings (and algebras) which have the same
structure as incidence
rings. We show