Quasi-projective modules and the finite exchange property.
Near-rings in which each prime factor is simple.
Minimal and maximal ideals in rings with involution.
Split-null extensions of strongly right bounded rings.
A ring is said to be strongly right bounded if every nonzero right ideal contains a nonzero ideal. In this paper strongly right bounded rings are characterized, conditions are determined which ensure that the split-null (or trivial) extension of a ring is strongly right bounded, and we characterize strongly right bounded right quasi-continuous split-null extensions of a left faithful ideal over a semiprime ring. This last result partially generalizes a result of C. Faith concerning split-null extensions...
Page 1