2021
DOI: 10.24996/ijs.2021.62.11.26
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Large-Coessential and Large-Coclosed Submodules

Abstract: The goal of this research is to introduce the concepts of Large-coessential submodule and Large-coclosed submodule, for which some properties are also considered. Let M  be an R-module and K, N are submodules of M such that , then K is said to be Large-coessential submodule, if . A submodule N of M is called Large-coclosed submodule, if K is Large-coessential submodule of N in M, for some submodule K of N, implies that  .

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Cited by 2 publications
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“…In this section, we will introduce a new concept which is a generalization of coclosed, and prove some properties as in [10] and [11]. Definition 3.1 [7] Let 𝑇 ≤ 𝑆 be submodules of 𝑀 .When 2.…”
Section: E*-coclosed Submodulesmentioning
confidence: 99%
“…In this section, we will introduce a new concept which is a generalization of coclosed, and prove some properties as in [10] and [11]. Definition 3.1 [7] Let 𝑇 ≤ 𝑆 be submodules of 𝑀 .When 2.…”
Section: E*-coclosed Submodulesmentioning
confidence: 99%