I -Semipotency and the Total of Modules


Abstract in English

The object of this paper is to study the total as substructure of hom (M,N) R for any two modules R M and R N , one of interesting question, is when the total of a module N equals the hom (N, J (N)) R .

References used

Cartan, H. and S. Eilenberg: (1956). Homological Algebra, Princeton Univ. Press
Hamza, H. (1998). - 0 I Rings and - 0 I Modules, Math. J. Okayama Univ. Vol. 40, p. 91-97
Hamza, H. (2011). On ( D-, Ñ-, I - ) semipotent and the total of rings and modules, Damascus University Journal for BASIC SCIENCE. Vol. 27, No 1, P. 9-34

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