• ON ECM-P-INJECTIVE MODULES
Abstract
The aim this article is to explore the characterization of M-cyclic submodule. Let R be a ring. M and N are R-modules. A module N is called ECM-principally injective module (briefly, ECM-P-injective) if every R-homomorphism from essentially M-cyclic submodule of M to N, can be extended to M. In this paper we obtain to investigate some characteristics of M-principally injective module. Using the notion EC-M-cyclic submodule of M.
Keywords
EC-M-cyclic, M-principally injective, ECM-principally injective, pseudo M-principally injective and pseudo quasi-principally injective.
Full Text:
PDFRefbacks
- There are currently no refbacks.
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.
| © 2011-2024 Research Journal of Pure Algebra (RJPA) Copyright Agreement & Authorship Responsibility | Counter |