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Near Modul Kuat Faktor

Meryta Febrilian Fatimah, Darmawati Darmawati

2026ennear-ringmodulenear-modulestrong near-modulehomomorphismalgebra

Abstract

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Near-ring is a generalization of ring. In ring theory, let R be a ring over addition and multiplication operation with unity element and G be a commutative group under addition operation. Then G together with scalar multiplication of R and holds several axioms called module over ring. Let N be a near-ring, here we can construct the module over near-ring called near-module. We have three definitions of module over near-ring, such that, near-module, modified near-module and strong near-module. Then we showed that strong near-module can be constructed into strong near-module factor as well as module factor in G. Furthermore, we generalized the fundamental theorem of homomorphism in module over ring to strong near-module over strong near-ring.

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Cite This Work

@article{8d0de2ed-d467-4f78-a294-956c1fd6962b,
  title={Near Modul Kuat Faktor},
  author={Meryta Febrilian Fatimah and Darmawati Darmawati},
  year={2026},
  language={en}
}
TY  - JOUR
TI  - Near Modul Kuat Faktor
AU  - Meryta Febrilian Fatimah
AU  - Darmawati Darmawati
PY  - 2026
LA  - en
ER  -

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