Let an $S$-module $J$ be the ideal of $S$. An $S$-module $X$ is called $J_{\delta_{ss}}$-supplemented provided that there is a direct summand W of X with $X=Y+W$, $Y\cap W\leq Soc_{\delta}(W)$ and $Y\cap W \subseteq WJ$ for each submodule $Y$ of a right module. In this article, the important features of this notion is presented, its comparison with $\oplus_{ss}$-supplemented and $\delta{ss}$-supplemented modules is given.
Kaynar, E. (2026). On characterization of $J_{\delta_{ss}}$-supplemented modules. Journal of Algebra and Related Topics, (), -. doi: 10.22124/jart.2026.30173.1784
MLA
Kaynar, E. . "On characterization of $J_{\delta_{ss}}$-supplemented modules", Journal of Algebra and Related Topics, , , 2026, -. doi: 10.22124/jart.2026.30173.1784
HARVARD
Kaynar, E. (2026). 'On characterization of $J_{\delta_{ss}}$-supplemented modules', Journal of Algebra and Related Topics, (), pp. -. doi: 10.22124/jart.2026.30173.1784
CHICAGO
E. Kaynar, "On characterization of $J_{\delta_{ss}}$-supplemented modules," Journal of Algebra and Related Topics, (2026): -, doi: 10.22124/jart.2026.30173.1784
VANCOUVER
Kaynar, E. On characterization of $J_{\delta_{ss}}$-supplemented modules. Journal of Algebra and Related Topics, 2026; (): -. doi: 10.22124/jart.2026.30173.1784
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