ON THE PRIMARY SPECTRUM OF A MODULE AND A PRIMARY FUL MODULE
Abstract
For any module M over a commutative ring R, Prim (M ) is the collection of all primary submodules.
In this research we investigate the interplay between the topological properties of Prim (M ) and module theoretic properties of M .
Also, for various types of modules M, we obtain some conditions under which Prim (M ) is homomorphic with the Primary ideal space of some ring.
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