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- W4312238928 abstract "A module M is called ?-?ss-supplemented if every submodule X of M has a ?ss-supplement Y in M which is a direct summand of M such that X + Y = M and X ? Y ? Soc? (Y) where Soc?(Y) is the sum of simple and ?-small submodules of Y and M = Y ? Y? for some Y? ? M. Moreover, M is called a completely ?-?ss-supplemented module if every direct summand of M is ?-?ss-supplemented. Thus, we present two new types of algebraic structures which are stronger than ?-D11 and ?-D+11-modules, respectively. In this paper we investigate basic properties, decompositions and ring characterizations of these modules." @default.
- W4312238928 created "2023-01-04" @default.
- W4312238928 creator A5025335268 @default.
- W4312238928 date "2022-01-01" @default.
- W4312238928 modified "2023-10-14" @default.
- W4312238928 title "On ⊕-δss-supplemented modules" @default.
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- W4312238928 doi "https://doi.org/10.2298/pim2226059o" @default.
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