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On S-comultiplication modules
Turkish Journal of Mathematics
Let R be a commutative ring with 1 = 0 and M be an R-module. Suppose that S ⊆ R is a multiplicatively closed set of R. Recently Sevim et al. in (, Turk. J. Math. (2019)) introduced the notion of an S-prime submodule which is a generalization of a prime submodule and used them to characterize certain classes of rings/modules such as prime submodules, simple modules, torsion free modules, S-Noetherian modules and etc. Afterwards, in (, Comm. Alg. (2020)), Anderson et al. defined thedoi:10.3906/mat-2107-33 fatcat:tafa2fxfojfd7nwvzbgu3ztghy