COMMUTATIVITY OF π-STRONGLY PERIODIC RINGS
Assume that R is a ring, with the set N of nilpotent elements, Jacobson radical J, and center Z. In this paper, R is called π-strongly periodic if there exist positive integers m, n of opposite parity for each such that We prove some results about the commutativity of π-S-P rings.
π-strongly periodic rings, Jacobson radical, commutator ideal, commutativity, nil commutator ideal, periodic rings, Chacron criterion.
