Anderson, Dan D.Arabaci, TarikTekir, UnsalKoc, Suat2024-07-182024-07-1820200092-78721532-4125https://doi.org/10.1080/00927872.2020.1737873https://hdl.handle.net/11411/8747In this article, we introduce S-multiplication modules which are a generalization of multiplication modules. Let M be an R-module and a multiplicatively closed subset. M is said to be an S-multiplication module if for each submodule N of M there exist and an ideal I of R such that Besides giving many properties of S-multiplication modules, we generalize some results on multiplication modules to S-multiplication modules. Also, we study S-prime submodules in S-multiplication modules. In particular, we generalize prime avoidance lemma for multiplication modules to S -multiplication modules. Furthermore, we characterize multiplication modules in terms of S-multiplication modules. Communicated by Toma Albueninfo:eu-repo/semantics/closedAccessMultiplication ModulePrime SubmoduleS-Multiplication ModuleS-Prime SubmoduleArticle2-s2.0-8508172289610.1080/00927872.2020.173787334078Q2339848Q3WOS:000520337400001