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- W2736842186 abstract "Let R be a unital ring and M a unitary module not necessary over R. The FGDF-module is a generalization of FGDF-rings (Touré, Diop, Mohamed and Sangharé, 2014). In this work, we first give some properties of FGDF-modules. After that, we show that for a finitely generated module M, M is a FGDF-module if and only if M is of finite representation type module. Finally, we show that M is a finitely generated FGDF-module if and only if every Dedekind finite module of $sigma[M]$ is noetherian." @default.
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- W2736842186 date "2017-07-25" @default.
- W2736842186 modified "2023-10-01" @default.
- W2736842186 title "On FGDF-modules" @default.
- W2736842186 doi "https://doi.org/10.5539/jmr.v9n4p196" @default.
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