2011
DOI: 10.51286/albjm/1309460132
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On F-Supplemented Modules

Yahya Talebi,
Behnam Talaee
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Cited by 3 publications
(1 citation statement)
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“…๐ป โ†ช ๐‘€ โˆˆ Mod-โ„› is named to be a generalized (supplement) ๐›ฟ-supplement of ๐‘‡, respectively, if ๐‘‡ + ๐ป = ๐‘€ and (๐‘‡ โˆฉ ๐ป โ†ช ๐‘…๐‘Ž๐‘‘(๐ป)) ๐‘‡ โˆฉ ๐ป โ†ช ๐›ฟ(๐ป). ๐‘€ โˆˆMod-โ„› is named to be a (GS-module) ๐›ฟ-GS-module according to ( [4] and [5]), respectively, if โˆ€ submodule of ๐‘€ โˆˆ Mod-โ„› have a generalized (supplement) ๐›ฟ-supplement in ๐‘€.…”
Section: Introductionmentioning
confidence: 99%
“…๐ป โ†ช ๐‘€ โˆˆ Mod-โ„› is named to be a generalized (supplement) ๐›ฟ-supplement of ๐‘‡, respectively, if ๐‘‡ + ๐ป = ๐‘€ and (๐‘‡ โˆฉ ๐ป โ†ช ๐‘…๐‘Ž๐‘‘(๐ป)) ๐‘‡ โˆฉ ๐ป โ†ช ๐›ฟ(๐ป). ๐‘€ โˆˆMod-โ„› is named to be a (GS-module) ๐›ฟ-GS-module according to ( [4] and [5]), respectively, if โˆ€ submodule of ๐‘€ โˆˆ Mod-โ„› have a generalized (supplement) ๐›ฟ-supplement in ๐‘€.…”
Section: Introductionmentioning
confidence: 99%