Abstract (EN)
In this study, ss*-semilocal modules are defined using semi-simple and small modules and the basic features of these modules are given. Let ℘ is an H-module. If for every ℘_1 submodule of ℘, ℘ has Z* (℘_2) supplement such that the intersection of ℘_1 and ℘_2 is semi-simple and small, then ℘ is called ss*-semilocal module. It is shown that the class of ss*-semilocal modules is closed under submodules, factor modules and direct sums. Additionally, rings with all modules ss*-semilocal are characterized and illustrated with an example.
Author
Dr. Mustafa Şahin
How to Cite
Mustafa Şahin (Master Thesis). Ss*-semilocal modules, 2024, Amasya University.
Keywords
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