COMMUNICATIONS IN ALGEBRA, cilt.35, sa.8, ss.2357-2360, 2007 (SCI-Expanded)
Let R be a coprimely packed ring and S a multiplicatively closed subset of R. In this article we investigate conditions under which S-1 R is a coprimely packed. It is also proved that if R is a Noetherian integrally closed domain, then R[X] is a coprimely packed ring if and only if R is a semilocal principal ideal domain.