  Let R be a commutative ring with identity. A prime submodule P of an R-module
M is called coprimely structured if, whenever P is coprime to each element of
an arbitrary family of submodules of M, the intersection of the family is not
contained in P. An R-module M is called coprimely structured provided each
prime submodule of M is coprimely structured. In this paper, properties of
coprimely structured modules are examined. Severals results for coprimely
structured finitely generated modules and coprimely structured multiplication
modules are obtained.
